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</div><h2>SL Paper 1</h2><div class="question">
<p class="p1">Lewis structures are represented in different ways in different parts of the world. Two ways of drawing the Lewis structure for \({{\text{H}}_{\text{3}}}{{\text{O}}^ + }\) are shown below.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-10-29_om_17.23.15.png" alt="M11/4/CHEMI/SPM/ENG/TZ2/13"></p>
<p class="p1">Which statement is correct about \({{\text{H}}_{\text{3}}}{{\text{O}}^ + }\)?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>The ion has a tetrahedral shape.</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>The H–O–H bond angle is <span class="s1">120</span><span class="s3"><strong>°</strong></span>.</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>The H–O–H bond angle is <span class="s1">90</span><span class="s3"><strong>°</strong></span>.</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>The ion has a trigonal pyramidal shape.</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which compound has the <strong>lowest </strong>boiling point?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{Br}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{COOH}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which is the best description of a metallic bond?</p>
<p class="p1">A. Electrostatic attraction between oppositely charged ions</p>
<p class="p1">B. Electrostatic attraction between a pair of electrons and positively charged nuclei</p>
<p class="p1">C. Electrostatic attraction between a lattice of positive ions and delocalized electrons</p>
<p class="p1">D. Electrostatic attraction for a bonding pair of electrons which have been supplied by one of the atoms</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which statements are correct about hydrogen bonding?</p>
<p class="p1">I. It is an electrostatic attraction between molecules.</p>
<p class="p1">II. It is present in liquid ammonia.</p>
<p class="p1">III. It is a permanent dipole-permanent dipole attraction.</p>
<p class="p1">A. I and II only</p>
<p class="p1">B. I and III only</p>
<p class="p1">C. II and III only</p>
<p class="p1">D. I, II and III</p>
</div>
<br><hr><br><div class="question">
<p class="p1">What describes the structure of silicon and silicon dioxide?</p>
<p class="p1"><img src="images/Schermafbeelding_2016-08-08_om_10.18.12.png" alt="M15/4/CHEMI/SPM/ENG/TZ1/09"></p>
</div>
<br><hr><br><div class="question">
<p>Which diagram represents the bonding in \({\text{Si}}{{\text{O}}_{\text{2}}}\)?</p>
<p><img src="images/Schermafbeelding_2016-08-16_om_09.04.26.png" alt="M14/4/CHEMI/SPM/ENG/TZ2/13"></p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which change explains why the boiling points of the halogens increase as their molecular masses increase?</p>
<p class="p1">A. The intermolecular attraction due to temporarily induced dipoles increases.</p>
<p class="p1">B. The gravitational attraction between molecules increases.</p>
<p class="p1">C. The polarity of the bond within the molecule increases.</p>
<p class="p1">D. The strength of the bond within the molecule increases.</p>
</div>
<br><hr><br><div class="question">
<p>The formula of gallium phosphate is \({\text{GaP}}{{\text{O}}_{\text{4}}}\). What is the correct formula of gallium sulfate?</p>
<p>A. \({\text{GaS}}{{\text{O}}_{\text{4}}}\)</p>
<p>B. GaS</p>
<p>C. \({\text{G}}{{\text{a}}_{\text{2}}}{{\text{(S}}{{\text{O}}_{\text{4}}}{\text{)}}_{\text{3}}}\)</p>
<p>D. \({\text{G}}{{\text{a}}_{\text{2}}}{{\text{S}}_{\text{3}}}\)</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which compound has a covalent macromolecular (giant covalent) structure?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>MgO(s)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{A}}{{\text{l}}_{\text{2}}}{{\text{O}}_{\text{3}}}{\text{(s)}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({{\text{P}}_{\text{4}}}{{\text{O}}_{{\text{10}}}}{\text{(s)}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{Si}}{{\text{O}}_{\text{2}}}{\text{(s)}}\)</p>
</div>
<br><hr><br><div class="question">
<p>Which metal has the strongest metallic bond?</p>
<p>A. Li</p>
<p>B. Na</p>
<p>C. K</p>
<p>D. Rb</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which substance is made up of a lattice of positive ions and free moving electrons?</p>
<p class="p1">A. Graphite</p>
<p class="p1">B. Sodium chloride</p>
<p class="p1">C. Sulfur</p>
<p class="p1">D. Sodium</p>
</div>
<br><hr><br><div class="question">
<p>A substance has the following properties:</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p>What is the most probable structure of this substance?</p>
<p>A. Network covalent</p>
<p>B. Polar covalent molecule</p>
<p>C. Ionic lattice</p>
<p>D. Metallic lattice</p>
</div>
<br><hr><br><div class="question">
<p>Which species contain a dative covalent (coordination or coordinate) bond?</p>
<p>I. Carbon monoxide, CO</p>
<p>II. Ammonia, \({\text{N}}{{\text{H}}_{\text{3}}}\)</p>
<p>III. Oxonium ion, \({{\text{H}}_{\text{3}}}{{\text{O}}^ + }\)</p>
<p>A. I and II only</p>
<p>B. I and III only</p>
<p>C. II and III only</p>
<p>D. I, II and III</p>
</div>
<br><hr><br><div class="question">
<p>Which molecule is non-polar?</p>
<p>A. \({\text{CC}}{{\text{l}}_{\text{4}}}\)</p>
<p>B. \({\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{l}}_{\text{2}}}\)</p>
<p>C. \({\text{C}}{{\text{H}}_{\text{3}}}{\text{Cl}}\)</p>
<p>D. CO</p>
</div>
<br><hr><br><div class="question">
<p class="p1">What are the correct formulas of the following ions?</p>
<p class="p1"><img src="images/Schermafbeelding_2016-10-15_om_08.13.25.png" alt="M09/4/CHEMI/SPM/ENG/TZ1/11"></p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which statement about the physical properties of substances is correct?</p>
<p class="p1">A. The only solids that conduct electricity are metals.</p>
<p class="p1">B. All substances with covalent bonds have low melting points.</p>
<p class="p1">C. Ionic solids are always brittle.</p>
<p class="p1">D. All metals have high densities.</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which molecule has a non-bonding (lone) pair of electrons on the central atom?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{B}}{{\text{F}}_{\text{3}}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{S}}{{\text{O}}_{\text{2}}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{O}}_{\text{2}}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{Si}}{{\text{F}}_{\text{4}}}\)</p>
</div>
<br><hr><br><div class="question">
<p class="p1">What is the formula of magnesium fluoride?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{M}}{{\text{g}}_{\text{2}}}{{\text{F}}_{\text{3}}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{M}}{{\text{g}}_{\text{2}}}{\text{F}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{M}}{{\text{g}}_{\text{3}}}{{\text{F}}_{\text{2}}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{Mg}}{{\text{F}}_{\text{2}}}\)</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which statements about the structure and bonding of silicon dioxide are correct?</p>
<p class="p1"><img src="images/Schermafbeelding_2016-09-18_om_07.21.34.png" alt="M13/4/CHEMI/SPM/ENG/TZ2/13"></p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which particles are responsible for electrical conductivity in metals?</p>
<p class="p1">A. Anions</p>
<p class="p1">B. Cations</p>
<p class="p1">C. Electrons</p>
<p class="p1">D. Protons</p>
</div>
<br><hr><br><div class="question">
<p class="p1">What are the correct formulas of the following ions?</p>
<p class="p1"><img src="images/Schermafbeelding_2016-11-03_om_13.04.03.png" alt="N11/4/CHEMI/SPM/ENG/TZ0/09"></p>
</div>
<br><hr><br><div class="question">
<p class="p1">What is the correct Lewis structure for hypochlorous acid, a compound containing chlorine, hydrogen and oxygen?</p>
<p class="p1">A. <img src="images/Schermafbeelding_2016-10-24_om_11.28.34.png" alt="M11/4/CHEMI/SPM/ENG/TZ1/09_1"></p>
<p class="p1">B. <img src="images/Schermafbeelding_2016-10-24_om_11.29.31.png" alt="M11/4/CHEMI/SPM/ENG/TZ1/09_2"></p>
<p class="p1">C. <img src="images/Schermafbeelding_2016-10-24_om_11.30.06.png" alt="M11/4/CHEMI/SPM/ENG/TZ1/09_3"></p>
<p class="p1">D. <img src="images/Schermafbeelding_2016-10-24_om_11.30.39.png" alt="M11/4/CHEMI/SPM/ENG/TZ1/09_4"></p>
</div>
<br><hr><br><div class="question">
<p class="p1">What is the correct order of <strong>increasing </strong>boiling points?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{3}}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{Cl}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{Br}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{I}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{Cl}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{Br}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{3}}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{I}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{I}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{Br}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{Cl}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{Br}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{Cl}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{I}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</p>
</div>
<br><hr><br><div class="question">
<p>What is the order of increasing boiling point?</p>
<p>A. C<sub>4</sub>H<sub>10</sub> < CH<sub>3</sub>COOH < CH<sub>3</sub>CH<sub>2</sub>CHO < CH<sub>3</sub>CH<sub>2</sub>CH<sub>2</sub>OH</p>
<p>B. C<sub>4</sub>H<sub>10</sub> < CH<sub>3</sub>CH<sub>2</sub>CHO < CH<sub>3</sub>CH<sub>2</sub>CH<sub>2</sub>OH < CH<sub>3</sub>COOH</p>
<p>C. CH<sub>3</sub>COOH < CH<sub>3</sub>CH<sub>2</sub>CH<sub>2</sub>OH< CH<sub>3</sub>CH<sub>2</sub>CHO < C<sub>4</sub>H<sub>10</sub></p>
<p>D. C<sub>4</sub>H<sub>10</sub> < CH<sub>3</sub>CH<sub>2</sub>CH<sub>2</sub>OH < CH<sub>3</sub>CH<sub>2</sub>CHO < CH<sub>3</sub>COOH</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Metal M has only one oxidation number and forms a compound with the formula \({\text{MC}}{{\text{O}}_{\text{3}}}\). Which formula is correct?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{MN}}{{\text{O}}_{\text{3}}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{MN}}{{\text{H}}_{\text{4}}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{MS}}{{\text{O}}_{\text{4}}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{MP}}{{\text{O}}_{\text{4}}}\)</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which is the correct Lewis structure for ethene?</p>
<p class="p1"><img src="images/Schermafbeelding_2016-11-03_om_13.17.25.png" alt="N11/4/CHEMI/SPM/ENG/TZ0/12"></p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which order is correct when the following compounds are arranged in order of <strong>increasing</strong> melting point?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{4}}} < {{\text{H}}_{\text{2}}}{\text{S}} < {{\text{H}}_{\text{2}}}{\text{O}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({{\text{H}}_{\text{2}}}{\text{S}} < {{\text{H}}_{\text{2}}}{\text{O}} < {\text{C}}{{\text{H}}_{\text{4}}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{4}}} < {{\text{H}}_{\text{2}}}{\text{O}} < {{\text{H}}_{\text{2}}}{\text{S}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({{\text{H}}_{\text{2}}}{\text{S}} < {\text{C}}{{\text{H}}_{\text{4}}} < {{\text{H}}_{\text{2}}}{\text{O}}\)</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which molecules react to form a dative covalent (coordinate) bond?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{4}}}\) and \({\text{N}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{2}}}\) and \({\text{C}}{{\text{l}}_{\text{2}}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{N}}{{\text{H}}_{\text{3}}}\) and HF</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>Cl<span class="s1">2 </span>and HF</p>
</div>
<br><hr><br><div class="question">
<p>Which combination of length and strength of the carbon‒to‒carbon bonds in \({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{2}}}\) and \({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{4}}}\) is correct?</p>
<p><img src="images/Schermafbeelding_2016-08-15_om_17.47.51.png" alt="M14/4/CHEMI/SPM/ENG/TZ1/10"></p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which compound does <strong>not </strong>form hydrogen bonds between its molecules?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{N}}{{\text{H}}_{\text{2}}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{COC}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{COOH}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH}}\)</p>
</div>
<br><hr><br><div class="question">
<p>What is the formula of magnesium nitride?</p>
<p>A. MgN</p>
<p>B. Mg<sub>2</sub>N<sub>3</sub></p>
<p>C. Mg<sub>3</sub>N</p>
<p>D. Mg<sub>3</sub>N<sub>2</sub></p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which series shows <strong>increasing </strong>boiling points?</p>
<p class="p1">A. \({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{CHO}}\)</p>
<p class="p1">B. \({\text{C}}{{\text{H}}_{\text{3}}}{\text{CHO}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH}}\)</p>
<p class="p1">C. \({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{CHO}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">D. \({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{CHO}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH}}\)</p>
</div>
<br><hr><br><div class="question">
<p class="p1">The Lewis (electron dot) structure of paracetamol (acetaminophen) is:</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-01_om_15.22.12.png" alt="M12/4/CHEMI/SPM/ENG/TZ2/12_1"></p>
<p class="p1">What are the approximate values of the bond angles?</p>
<p class="p1"><img src="images/Schermafbeelding_2016-11-01_om_15.23.07.png" alt="M12/4/CHEMI/SPM/ENG/TZ2/12_2"></p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which compounds have an ionic lattice structure in the solid state?</p>
<p class="p1">I. Silicon dioxide</p>
<p class="p1">II. Sodium fluoride</p>
<p class="p1">III. Ammonium nitrate</p>
<p class="p1">A. I and II only</p>
<p class="p1">B. I and III only</p>
<p class="p1">C. II and III only</p>
<p class="p1">D. I, II and III</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which forces are present between molecules of carbon dioxide in the solid state?</p>
<p class="p1">A. Permanent dipole-permanent dipole interactions</p>
<p class="p1">B. Temporary dipole-induced dipole interactions (London/dispersion forces)</p>
<p class="p1">C. Covalent bonding</p>
<p class="p1">D. Ionic bonding</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Diamond, C<sub><span class="s1">60 </span></sub>fullerene and graphite are allotropes of carbon. Which statements are correct about these allotropes?</p>
<p class="p1">I. In diamond each carbon is held in a tetrahedral arrangement.</p>
<p class="p1">II. In C<sub><span class="s1">60 </span></sub>fullerene each carbon is held in a trigonal arrangement.</p>
<p class="p1">III. In graphite each carbon is held in a tetrahedral arrangement.</p>
<p class="p1"> </p>
<p class="p1">A. I and II only</p>
<p class="p1">B. I and III only</p>
<p class="p1">C. II and III only</p>
<p class="p1">D. I, II and III</p>
</div>
<br><hr><br><div class="question">
<p>Which compound has the shortest C–N bond?</p>
<p>A. CH<sub>3</sub>NH<sub>2</sub></p>
<p>B. (CH<sub>3</sub>)<sub>3</sub>CNH<sub>2</sub></p>
<p>C. CH<sub>3</sub>CN</p>
<p>D. CH<sub>3</sub>CHNH</p>
</div>
<br><hr><br><div class="question">
<p>Which combination of shape and bond angle best describes a molecule of sulfur dioxide, \({\text{S}}{{\text{O}}_{\text{2}}}\)?</p>
<p><img src="images/Schermafbeelding_2016-08-09_om_08.00.01.png" alt="M15/4/CHEMI/SPM/ENG/TZ2/11"></p>
</div>
<br><hr><br><div class="question">
<p class="p1">What are the correct formulas of the following ions?</p>
<p class="p1"><img src="images/Schermafbeelding_2016-09-14_om_14.26.45.png" alt="M13/4/CHEMI/SPM/ENG/TZ1/11"></p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which statement best describes ionic bonding?</p>
<p class="p2">A. It is the electrostatic attraction between positive ions and delocalized electrons and occurs by the transfer of electrons.</p>
<p class="p2">B. It is the electrostatic attraction between positive ions and negative ions and occurs by the transfer of electrons.</p>
<p class="p2">C. It is the electrostatic attraction between positive ions and negative ions and occurs by the sharing of electrons.</p>
<p class="p2">D. It is the electrostatic attraction between positive nuclei and electrons and occurs by the sharing of electrons.</p>
</div>
<br><hr><br><div class="question">
<p>How many bonding electrons are there in the urea molecule?</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p>A. 8</p>
<p>B. 16</p>
<p>C. 20</p>
<p>D. 24</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which molecule contains a bond angle of approximately 120°?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{4}}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{2}}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{4}}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{6}}}\)</p>
</div>
<br><hr><br><div class="question">
<p>Which two atoms form the most polar bond?</p>
<p>A. C and F</p>
<p>B. C and Cl</p>
<p>C. Si and F</p>
<p>D. Si and Cl</p>
</div>
<br><hr><br><div class="question">
<p>Between which pair of molecules can hydrogen bonding occur? </p>
<p>A. CH<sub>4</sub> and H<sub>2</sub>O<br>B. CH<sub>3</sub>OCH<sub>3</sub> and CF<sub>4 <br></sub>C. CH<sub>4</sub> and HF <br>D. CH<sub>3</sub>OH and H<sub>2</sub>O</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which molecule has the shortest bond between carbon atoms?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{6}}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{4}}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{2}}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{4}}}{\text{C}}{{\text{l}}_{\text{2}}}\)</p>
</div>
<br><hr><br><div class="question">
<p class="p1">What is the formula of calcium nitride?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{a}}_{\text{3}}}{{\text{N}}_{\text{2}}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{a}}_{\text{2}}}{{\text{N}}_{\text{3}}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{Ca(N}}{{\text{O}}_{\text{2}}}{{\text{)}}_{\text{2}}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{Ca(N}}{{\text{O}}_{\text{3}}}{{\text{)}}_{\text{2}}}\)</p>
</div>
<br><hr><br><div class="question">
<p>Which pair of molecules has the same bond angles? </p>
<p>A. PCl<sub>3</sub> and BCl<sub>3</sub> </p>
<p>B. SO<sub>2</sub> and CO<sub>2</sub> </p>
<p>C. H<sub>2</sub>O and NH<sub>3</sub> </p>
<p>D. CCl<sub>4</sub> and SiH<sub>4</sub></p>
</div>
<br><hr><br><div class="question">
<p>What are the approximate bond angles and structure of crystalline SiO<sub>2</sub>?</p>
<p><img 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"></p>
</div>
<br><hr><br><div class="question">
<p>Which form of carbon is the poorest electrical conductor?</p>
<p>A. Graphite</p>
<p>B. Graphene</p>
<p>C. Diamond</p>
<p>D. Carbon nanotube</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which substance does <strong>not </strong>conduct electricity?</p>
<p class="p1">A. Solid zinc</p>
<p class="p1">B. Molten zinc</p>
<p class="p1">C. Solid zinc chloride</p>
<p class="p1">D. Molten zinc chloride</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which combination best describes the type of bonding present and the melting point of silicon and silicon dioxide?</p>
<p class="p1"><img src="images/Schermafbeelding_2016-09-14_om_14.30.23.png" alt="M13/4/CHEMI/SPM/ENG/TZ1/13"></p>
</div>
<br><hr><br><div class="question">
<p class="p1">What is the formula of the ionic compound formed when calcium and nitrogen react together?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{a}}_{\text{2}}}{{\text{N}}_{\text{3}}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{a}}_{\text{3}}}{{\text{N}}_{\text{2}}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{a}}_{\text{5}}}{{\text{N}}_{\text{2}}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{a}}_{\text{2}}}{{\text{N}}_{\text{5}}}\)</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which statements concerning the sodium chloride ionic lattice are correct?</p>
<p class="p1">I. Sodium ions are larger than chloride ions.</p>
<p class="p1">II. Each sodium ion is surrounded by six chloride ions.</p>
<p class="p1">III. Each chloride ion is surrounded by six sodium ions.</p>
<p class="p1">A. I and II only</p>
<p class="p1">B. I and III only</p>
<p class="p1">C. II and III only</p>
<p class="p1">D. I, II and III</p>
</div>
<br><hr><br><div class="question">
<p>What is the molecular geometry and bond angle in the molecular ion NO<sub>3</sub><sup>−</sup>?</p>
<p><img src="images/Schermafbeelding_2018-08-09_om_11.54.44.png" alt="M18/4/CHEMI/SPM/ENG/TZ1/11"></p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which statements about graphite are correct?</p>
<p class="p1">I. Carbon atoms are held in layers with weak attractions between layers.</p>
<p class="p1">II. Graphite is a non-metal which conducts electricity.</p>
<p class="p1">III. Each carbon atom is covalently bonded to three other carbon atoms.</p>
<p class="p1">A. I and II only</p>
<p class="p1">B. I and III only</p>
<p class="p1">C. II and III only</p>
<p class="p1">D. I, II and III</p>
</div>
<br><hr><br><div class="question">
<p class="p1">What describes the relationship between diamond, graphite and \({{\text{C}}_{{\text{60}}}}\) fullerene?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>Allotropes</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>Isomers</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>Isotopes</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>Polymers</p>
</div>
<br><hr><br><div class="question">
<p>What is the correct order of <strong>increasing</strong> boiling point?</p>
<p>A. \({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{6}}} < {\text{HCHO}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{OH}}\)</p>
<p>B. \({\text{HCHO}} < {{\text{C}}_{\text{2}}}{{\text{H}}_{\text{6}}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{OH}}\)</p>
<p>C. \({\text{C}}{{\text{H}}_{\text{3}}}{\text{OH}} < {\text{HCHO}} < {{\text{C}}_{\text{2}}}{{\text{H}}_{\text{6}}}\)</p>
<p>D. \({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{6}}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{OH}} < {\text{HCHO}}\)</p>
</div>
<br><hr><br><div class="question">
<p class="p1">How do the bond angles in \({\text{C}}{{\text{H}}_{\text{4}}}\), \({\text{N}}{{\text{H}}_{\text{3}}}\) and \({{\text{H}}_{\text{2}}}{\text{O}}\) compare?</p>
<p class="p1">\(\begin{array}{*{20}{l}} {{\text{A.}}}&{{\text{C}}{{\text{H}}_{\text{4}}}}& = &{{\text{N}}{{\text{H}}_{\text{3}}}}& = &{{{\text{H}}_{\text{2}}}{\text{O}}} \\ {{\text{B.}}}&{{\text{C}}{{\text{H}}_{\text{4}}}}& < &{{\text{N}}{{\text{H}}_{\text{3}}}}& < &{{{\text{H}}_{\text{2}}}{\text{O}}} \\ {{\text{C.}}}&{{\text{N}}{{\text{H}}_{\text{3}}}}& < &{{\text{C}}{{\text{H}}_{\text{4}}}}& < &{{{\text{H}}_{\text{2}}}{\text{O}}} \\ {{\text{D.}}}&{{{\text{H}}_{\text{2}}}{\text{O}}}& < &{{\text{N}}{{\text{H}}_{\text{3}}}}& < &{{\text{C}}{{\text{H}}_{\text{4}}}} \end{array}\)</p>
</div>
<br><hr><br><div class="question">
<p class="p1">What compound is formed when lithium reacts with selenium?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>LiSe</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{L}}{{\text{i}}_{\text{2}}}{\text{Se}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{LiS}}{{\text{e}}_{\text{2}}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{L}}{{\text{i}}_{\text{2}}}{\text{S}}{{\text{e}}_{\text{2}}}\)</p>
</div>
<br><hr><br><div class="question">
<p>Which properties do typical ionic compounds have?</p>
<p><img src="images/Schermafbeelding_2016-08-16_om_08.58.08.png" alt="M14/4/CHEMI/SPM/ENG/TZ2/10"></p>
</div>
<br><hr><br><div class="question">
<p class="p1">What is the formula of magnesium nitride?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{M}}{{\text{g}}_{\text{2}}}{{\text{N}}_{\text{3}}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{M}}{{\text{g}}_{\text{3}}}{{\text{N}}_{\text{2}}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{Mg(N}}{{\text{O}}_{\text{3}}}{{\text{)}}_{\text{2}}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{Mg(N}}{{\text{O}}_{\text{2}}}{{\text{)}}_{\text{2}}}\)</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which substance can form intermolecular hydrogen bonds in the liquid state?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{OC}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{CHO}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which particles are responsible for the conduction of electricity in molten aluminium?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>Cations</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>Anions</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>Electrons</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>Protons</p>
</div>
<br><hr><br><div class="question">
<p>What are the predicted electron domain geometries around the carbon and both nitrogen atoms in urea, (NH<sub>2</sub>)<sub>2</sub>CO, applying VSEPR theory?</p>
<p><img src="images/Schermafbeelding_2018-08-10_om_07.00.48.png" alt="M18/4/CHEMI/SPM/ENG/TZ2/11"></p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which compound has the highest boiling point?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{OH}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</p>
</div>
<br><hr><br><div class="question">
<p class="p1">The Lewis (electron dot) structure of aspirin is represented below.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-08-26_om_07.56.56.png" alt="N13/4/CHEMI/SPM/ENG/TZ0/12_01"></p>
<p class="p1">What are the approximate values of the bond angles \(\alpha \), \(\beta \) and \(\gamma \), in the molecule?</p>
<p class="p1"><img src="images/Schermafbeelding_2016-08-26_om_07.58.25.png" alt="N13/4/CHEMI/SPM/ENG/TZ0/12_02"></p>
</div>
<br><hr><br><div class="question">
<p>Which particles are present in the lattice of a metal?</p>
<p>A. Negative ions</p>
<p>B. Positive and negative ions</p>
<p>C. Positive ions</p>
<p>D. Molecules</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which statement best describes metallic bonding?</p>
<p class="p1">A. Electrostatic attractions between oppositely charged ions</p>
<p class="p1">B. Electrostatic attractions between a lattice of positive ions and delocalized electrons</p>
<p class="p1">C. Electrostatic attractions between a lattice of negative ions and delocalized protons</p>
<p class="p1">D. Electrostatic attractions between protons and electrons</p>
</div>
<br><hr><br><div class="question">
<p class="p1">The number of electrons in the valence shell of elements A and B, are 6 and 7 respectively. What is the formula and type of bonding in a compound formed by these elements?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({{\text{A}}_{\text{2}}}{\text{B}}\), covalent</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{A}}{{\text{B}}_{\text{2}}}\), covalent</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({{\text{A}}_{\text{2}}}{\text{B}}\), ionic</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{A}}{{\text{B}}_{\text{2}}}\), ionic</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which statement best describes the <strong>intramolecular </strong>bonding in HCN(l)?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>Electrostatic attractions between \({{\text{H}}^ + }\) and \({\text{C}}{{\text{N}}^ - }\) ions</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>Only van der Waals’ forces</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>Van der Waals’ forces and hydrogen bonding</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>Electrostatic attractions between pairs of electrons and positively charged nuclei</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which statements are correct for the bonds between two carbon atoms?</p>
<p class="p1">I. Single bonds are longer than triple bonds.</p>
<p class="p1">II. Single bonds are stronger than double bonds.</p>
<p class="p1">III. Triple bonds are stronger than double bonds.</p>
<p class="p1">A. I and II only</p>
<p class="p1">B. I and III only</p>
<p class="p1">C. II and III only</p>
<p class="p1">D. I, II and III</p>
</div>
<br><hr><br><div class="question">
<p class="p1">What is the shape of the ammonia molecule, \({\text{N}}{{\text{H}}_{\text{3}}}\)?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>Trigonal planar</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>Trigonal pyramidal</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>Linear</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>V-shaped (bent)</p>
</div>
<br><hr><br><div class="question">
<p>Which molecule is non-polar?</p>
<p>A. OF<sub>2</sub></p>
<p>B. NH<sub>3</sub></p>
<p>C. BF<sub>3</sub></p>
<p>D. SO<sub>2</sub></p>
</div>
<br><hr><br><div class="question">
<p class="p1">\({{\text{C}}_{{\text{60}}}}\) fullerene consists of a simple molecular structure. Silicon dioxide, \({\text{Si}}{{\text{O}}_{\text{2}}}\), can be described as a giant covalent (macromolecular) structure. Which statements are correct?</p>
<p class="p1">I. <span class="Apple-converted-space"> </span>Each carbon atom in \({{\text{C}}_{{\text{60}}}}\) fullerene is bonded in a sphere of 60 carbon atoms, consisting of pentagons and hexagons.</p>
<p class="p1">II. <span class="Apple-converted-space"> </span>Each O–Si–O bond angle in \({\text{Si}}{{\text{O}}_{\text{2}}}\) is 180°.</p>
<p class="p1">III. <span class="Apple-converted-space"> </span>\({\text{Si}}{{\text{O}}_{\text{2}}}\) is insoluble in water.</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>I and II only</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>I and III only</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>II and III only</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>I, II and III</p>
</div>
<br><hr><br><div class="question">
<p>Which pair has the same bond angles?</p>
<p>A. \({\text{C}}{{\text{H}}_{\text{4}}}{\text{ and NH}}_{\text{4}}^ + \)</p>
<p>B. \({\text{N}}{{\text{H}}_{\text{3}}}{\text{ and }}{{\text{H}}_{\text{2}}}{\text{O}}\)</p>
<p>C. \({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{4}}}{\text{ and }}{{\text{C}}_{\text{2}}}{{\text{H}}_{\text{2}}}\)</p>
<p>D. \({\text{C}}{{\text{O}}_{\text{2}}}{\text{ and S}}{{\text{O}}_{\text{2}}}\)</p>
</div>
<br><hr><br><div class="question">
<p>Which process involves the breaking of hydrogen bonds?</p>
<p>A. \({\text{2HI(g)}} \to {{\text{H}}_{\text{2}}}{\text{(g)}} + {{\text{I}}_{\text{2}}}{\text{(g)}}\)</p>
<p>B. \({\text{C}}{{\text{H}}_{\text{4}}}{\text{(g)}} \to {\text{C(g)}} + {\text{4H(g)}}\)</p>
<p>C. \({{\text{H}}_{\text{2}}}{\text{(l)}} \to {{\text{H}}_{\text{2}}}{\text{(g)}}\)</p>
<p>D. \({\text{N}}{{\text{H}}_{\text{3}}}{\text{(l)}} \to {\text{N}}{{\text{H}}_{\text{3}}}{\text{(g)}}\)</p>
</div>
<br><hr><br><div class="question">
<p class="p1">When \({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{2}}}\), \({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{4}}}\) and \({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{6}}}\) are arranged in order of <span class="s2"><strong>increasing </strong></span>carbon-carbon bond strength (weakest bond first), what is the correct order?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{2}}}{\text{, }}{{\text{C}}_{\text{2}}}{{\text{H}}_{\text{4}}}{\text{, }}{{\text{C}}_{\text{2}}}{{\text{H}}_{\text{6}}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{2}}}{\text{, }}{{\text{C}}_{\text{2}}}{{\text{H}}_{\text{6}}}{\text{, }}{{\text{C}}_{\text{2}}}{{\text{H}}_{\text{4}}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{6}}}{\text{, }}{{\text{C}}_{\text{2}}}{{\text{H}}_{\text{4}}}{\text{, }}{{\text{C}}_{\text{2}}}{{\text{H}}_{\text{2}}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{6}}}{\text{, }}{{\text{C}}_{\text{2}}}{{\text{H}}_{\text{2}}}{\text{, }}{{\text{C}}_{\text{2}}}{{\text{H}}_{\text{4}}}\)</p>
</div>
<br><hr><br><div class="question">
<p>What is the shape and the bond angle of the molecule \({\text{B}}{{\text{F}}_{\text{3}}}\)?</p>
<p><img src="images/Schermafbeelding_2016-08-15_om_17.50.34.png" alt="M14/4/CHEMI/SPM/ENG/TZ1/11"></p>
</div>
<br><hr><br><div class="question">
<p>Which species contains a bond angle of approximately 107°?</p>
<p>A. \({{\text{H}}_{\text{2}}}{\text{O}}\)</p>
<p>B. \({\text{C}}{{\text{F}}_{\text{4}}}\)</p>
<p>C. \({\text{NC}}{{\text{l}}_{\text{3}}}\)</p>
<p>D. \({\text{B}}{{\text{F}}_{\text{3}}}\)</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which bond is the <strong>least </strong>polar?</p>
<p class="p1">A. C–H</p>
<p class="p1">B. F–H</p>
<p class="p1">C. O–H</p>
<p class="p1">D. N–H</p>
</div>
<br><hr><br><div class="question">
<p>What is the formula of calcium phosphide?</p>
<p>A. \({\text{C}}{{\text{a}}_{\text{2}}}{{\text{(P}}{{\text{O}}_{\text{3}}}{\text{)}}_{\text{3}}}\)</p>
<p>B. \({\text{C}}{{\text{a}}_{\text{2}}}{{\text{P}}_{\text{3}}}\)</p>
<p>C. \({\text{C}}{{\text{a}}_{\text{3}}}{{\text{(P}}{{\text{O}}_{\text{4}}}{\text{)}}_{\text{2}}}\)</p>
<p>D. \({\text{C}}{{\text{a}}_{\text{3}}}{{\text{P}}_{\text{2}}}\)</p>
</div>
<br><hr><br><div class="question">
<p>Which of the following are van der Waals’ forces?</p>
<p style="padding-left: 30px;">I. Dipole-dipole forces<br>II. Hydrogen bonds<br>III. London (dispersion) forces</p>
<p>A. I and II only<br>B. I and III only<br>C. II and III only<br>D. I, II and III</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which is the best description of ionic bonding?</p>
<p class="p1">A. The electrostatic attraction between positively charged nuclei and an electron pair</p>
<p class="p1">B. The electrostatic attraction between positive ions and delocalized negative ions</p>
<p class="p1">C. The electrostatic attraction between positive ions and delocalized electrons</p>
<p class="p1">D. The electrostatic attraction between oppositely charged ions</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which single covalent bond is the most polar, given the following electronegativity values?</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-01_om_15.20.30.png" alt="M12/4/CHEMI/SPM/ENG/TZ2/11"></p>
<p class="p1">A. C–O</p>
<p class="p1">B. S–H</p>
<p class="p1">C. C–H</p>
<p class="p1">D. O–H</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which bonds are arranged in order of <strong>increasing </strong>polarity?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>H–F \( < \) H–Cl \( < \) H–Br \( < \) H–I</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>H–I \( < \) H–Br \( < \) H–F \( < \) H–Cl</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>H–I \( < \) H–Br \( < \) H–Cl \( < \) H–F</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>H–Br \( < \) H–I \( < \) H–Cl \( < \) H–F</p>
</div>
<br><hr><br><div class="question">
<p class="p1">How many non-bonding pairs of electrons are there in a nitrogen molecule?</p>
<p class="p1">A. 0</p>
<p class="p1">B. 1</p>
<p class="p1">C. 2</p>
<p class="p1">D. 3</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which compound forms hydrogen bonds in the liquid state?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{5}}}{\text{OH}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{CHC}}{{\text{l}}_{\text{3}}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{CHO}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({{\text{(C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{)}}_{\text{3}}}{\text{N}}\)</p>
</div>
<br><hr><br><div class="question">
<p>The compounds shown below have similar relative molecular masses. What is the correct order of increasing boiling point?</p>
<p>A. CH<sub>3</sub>COOH < (CH<sub>3</sub>)<sub>2</sub>CO < (CH<sub>3</sub>)<sub>2</sub>CHOH</p>
<p>B. CH<sub>3</sub>COOH < (CH<sub>3</sub>)<sub>2</sub>CHOH < (CH<sub>3</sub>)<sub>2</sub>CO</p>
<p>C. (CH<sub>3</sub>)<sub>2</sub>CO < CH<sub>3</sub>COOH < (CH<sub>3</sub>)<sub>2</sub>CHOH</p>
<p>D. (CH<sub>3</sub>)<sub>2</sub>CO < (CH<sub>3</sub>)<sub>2</sub>CHOH < CH<sub>3</sub>COOH</p>
</div>
<br><hr><br><div class="question">
<p>Which compound contains both ionic and covalent bonds?</p>
<p>A. SIH<sub>4</sub></p>
<p>B. NaNO<sub>3</sub></p>
<p>C. H<sub>2</sub>CO</p>
<p>D. Na<sub>2</sub>S</p>
</div>
<br><hr><br><div class="question">
<p>Which of the following series shows increasing hydrogen bonding with water?</p>
<p>A. Propane < propanal < propanol < propanoic acid</p>
<p>B. Propane < propanol < propanal < propanoic acid</p>
<p>C. Propanal < propane < propanoic acid < propanol</p>
<p>D. Propanoic acid < propanol < propanal < propane</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which combination of the characteristics of element X, a metal, and element Y, a non metal, is most likely to lead to ionic bonding?</p>
<p class="p1"><img src="images/Schermafbeelding_2016-10-24_om_11.53.29.png" alt="M11/4/CHEMI/SPM/ENG/TZ1/12"></p>
</div>
<br><hr><br><div class="question">
<p>Which species contains a dative covalent (coordinate) bond?</p>
<p>A. HCN</p>
<p>B. \({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{2}}}\)</p>
<p>C. \({\text{C}}{{\text{O}}_{\text{2}}}\)</p>
<p>D. CO</p>
</div>
<br><hr><br><div class="question">
<p class="p1">The following compounds have similar molar masses:</p>
<p class="p1">\[{\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{COOH, C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH and C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\]</p>
<p class="p1">What is the order of <strong>increasing </strong>boiling points?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{COOH}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{COOH}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{COOH}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH}} < {\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{COOH}}\)</p>
</div>
<br><hr><br><div class="question">
<p>The electronegativity values of four elements are given.</p>
<p><img src="data:image/png;base64,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"></p>
<p>What is the order of <strong>increasing</strong> polarity of the <strong>bonds</strong> in the following compounds?</p>
<p>A. CO < OF<sub>2</sub> < NO < CF<sub>4</sub></p>
<p>B. CF<sub>4</sub> < CO < OF<sub>2</sub> < NO</p>
<p>C. NO < OF<sub>2</sub> < CO < CF<sub>4</sub></p>
<p>D. CF<sub>4</sub> < NO < OF<sub>2</sub> < CO</p>
</div>
<br><hr><br><div class="question">
<p>Which bonds cause the boiling point of water to be significantly greater than that of hydrogen sulfide?</p>
<p>A. London (dispersion)</p>
<p>B. Covalent</p>
<p>C. Ionic</p>
<p>D. Hydrogen</p>
</div>
<br><hr><br><div class="question">
<p>Which diatomic molecule has the strongest bonding between its atoms?</p>
<p>A. \({{\text{H}}_{\text{2}}}\)</p>
<p>B. \({{\text{N}}_{\text{2}}}\)</p>
<p>C. \({{\text{O}}_{\text{2}}}\)</p>
<p>D. \({{\text{F}}_{\text{2}}}\)</p>
</div>
<br><hr><br><div class="question">
<p>Which compounds contain both ionic <strong>and</strong> covalent bonding?</p>
<p>I. \({\text{CaC}}{{\text{O}}_{\text{3}}}\)</p>
<p>II. NaCl</p>
<p>III. NaOH</p>
<p> </p>
<p>A. I and II only</p>
<p>B. I and III only</p>
<p>C. II and III only</p>
<p>D. I, II and III</p>
</div>
<br><hr><br><div class="question">
<p>What is the formula of ammonium phosphate?</p>
<p>A. (NH<sub>3</sub>)<sub>3</sub>PO<sub>4</sub></p>
<p>B. (NH<sub>4</sub>)<sub>3</sub>PO<sub>4</sub></p>
<p>C. (NH<sub>4</sub>)<sub>2</sub>PO<sub>4</sub></p>
<p>D. (NH<sub>3</sub>)<sub>2</sub>PO<sub>3</sub></p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which is the best description of the bonding present in silicon dioxide, \({\text{Si}}{{\text{O}}_{\text{2}}}\)?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>Each silicon atom forms four single covalent bonds to oxygen atoms.</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>Each silicon atom forms two double covalent bonds to oxygen atoms.</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>Each silicon atom forms two single covalent bonds to oxygen atoms.</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>Each silicon atom forms four double covalent bonds to oxygen atoms.</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which species contain a dative covalent bond?</p>
<p class="p1">I. <span class="Apple-converted-space"> </span>HCHO</p>
<p class="p1">II. <span class="Apple-converted-space"> </span>CO</p>
<p class="p1">III. <span class="Apple-converted-space"> </span>\({{\text{H}}_{\text{3}}}{{\text{O}}^ + }\)</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>I and II only</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>I and III only</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>II and III only</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>I, II and III</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which molecule is polar?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{l}}_{\text{2}}}\)</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({\text{BC}}{{\text{l}}_{\text{3}}}\)</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({\text{C}}{{\text{l}}_{\text{2}}}\)</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>\({\text{CC}}{{\text{l}}_{\text{4}}}\)</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which row correctly describes the bonding type and melting point of carbon and carbon dioxide?</p>
<p class="p1"><img src="images/Schermafbeelding_2016-11-03_om_13.06.08.png" alt="N11/4/CHEMI/SPM/ENG/TZ0/10"></p>
</div>
<br><hr><br><div class="question">
<p>Which species has the longest carbon to oxygen bond length?</p>
<p>A. CO</p>
<p>B. CH<sub>3</sub>OH</p>
<p>C. CH<sub>3</sub>CO<sub>2</sub><sup>−</sup></p>
<p>D. H<sub>2</sub>CO<span class="Apple-converted-space"> </span></p>
</div>
<br><hr><br><div class="question">
<p>Which compound has resonance structures?</p>
<p>A. C<sub>6</sub>H<sub>12</sub></p>
<p>B. CH<sub>3</sub>CHO</p>
<p>C. NaBr</p>
<p>D. Na<sub>2</sub>CO<sub>3</sub></p>
</div>
<br><hr><br><div class="question">
<p>Which statement is correct about carbon-oxygen bond lengths?</p>
<p>A. The C–O bond lengths are equal in propanoic acid, \({{\text{C}}_{\text{2}}}{{\text{H}}_{\text{5}}}{\text{COOH}}\).</p>
<p>B. The C–O bond length in carbon dioxide, \({\text{C}}{{\text{O}}_{\text{2}}}\), is longer than the C–O bond length in methanol, \({\text{C}}{{\text{H}}_{\text{3}}}{\text{OH}}\).</p>
<p>C. The C–O bond length in carbon dioxide, \({\text{C}}{{\text{O}}_{\text{2}}}\), is longer than the C–O bond length in carbon monoxide, CO.</p>
<p>D. The C–O bond lengths are equal in ethyl ethanoate, \({\text{C}}{{\text{H}}_{\text{3}}}{\text{COO}}{{\text{C}}_{\text{2}}}{{\text{H}}_{\text{5}}}\).</p>
</div>
<br><hr><br><div class="question">
<p>What are the strongest intermolecular forces between molecules of propanone, CH<sub>3</sub>COCH<sub>3</sub>, in the liquid phase?</p>
<p>A. London (dispersion) forces</p>
<p>B. Covalent bonding</p>
<p>C. Hydrogen bonding</p>
<p>D. Dipole–dipole forces</p>
</div>
<br><hr><br><div class="question">
<p>Which of the following does <strong>not</strong> react with dilute HCl(aq)?</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p>A. Na<sub>2</sub>CO<sub>3</sub></p>
<p>B. Cu</p>
<p>C. Zn</p>
<p>D. CuO</p>
<p> </p>
</div>
<br><hr><br><div class="question">
<p>Which correctly states the strongest intermolecular forces in the compounds below?</p>
<p><img 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"></p>
</div>
<br><hr><br><div class="question">
<p>Which substance has a giant covalent structure?</p>
<p><img 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" alt></p>
</div>
<br><hr><br><div class="question">
<p>Which combination describes the sulfate(IV) ion, SO<sub>3</sub><sup>2–</sup> (also known as sulfite ion)?</p>
<p><img 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"></p>
</div>
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