Complete the following exercises.
1. Which of the following are physical properties? (Select all that apply)
A. Color
B. Hardness
C. Density
D. Flammability
E. Conductivity
F. Reactivity with other materials
2. Which of the following describe a physical change? (Select all that apply)
A. Photosynthesis
B. Evaporation of alcohol when a table is wiped with an alcohol swab
C. Burning of firewood
D. Rusting of iron
E. Breaking a glass
F. Melting ice
3. Which of the following are chemical properties? (Select all that apply)
A. Texture
B. Toxicity
C. Conductivity
D. Density
E. Flammability
F. Reactivity with other materials
4. Which of the following describe a chemical change? (Select all that apply)
A. Melting of ice
B. Evaporation of alcohol when a table is wiped with an alcohol swab
C. Burning of firewood
D. Rusting of iron
E. Breaking a glass
F. Cooking an egg
5. Match the following substances with the best classification:
1. Magnesium
2. Salt water
3. Blood
4. Carbon dioxide
5. Soil sample
A. Compound
B. Element
C. Solution
D. Heterogeneous mixture
E. Suspension
6. Which of the following illustrations best illustrate an element, a compound, and a mixture. Provide an explanation for your choices.
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)
7. Describe a method to separate the substances in a solution.
8. Distinguish between a saturated and an unsaturated solution.
9. Match the following:
1. Sodium chloride, NaCl
2. Oxygen, O2
3. Methane, CH4
4. Lithium
5. Air
A. Element
B. Solution
C. Diatomic gas
D. Ionic compound
E. Covalent compound
10. Electron dot diagrams are a way to illustrate the number of valence electrons for an element. The symbol for the element is surrounded by a dot for each valence electron. Match the following electron dot diagrams with an element:
![](https://secure.expertsmind.com/securegateway/securepanel/data:image/png;base64,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)
1. Electron dot diagram #1
2. Electron dot diagram #2
3. Electron dot diagram #3
4. Electron dot diagram #4
A. Sodium, Na
B. Aluminum, Al
C. Flourine, F
D. Nitrogen, N
11. For the following questions consider a compound of calcium and chlorine.
a. What type of bond do calcium and chlorine form?
b. Describe how this bond forms.
c. What is the chemical formula for the compound? Explain.
12. For the following questions consider a water molecule, H2O.
a. What type of bond is formed between the oxygen and the hydrogen atoms?
b. Describe how these bonds form.
c. Explain why there are two hydrogen atoms for each oxygen atom.
13. For the following questions consider a piece of copper wire.
a. What type of bond is formed between the copper atoms?
b. Describe how these bonds form.
c. Explain why copper is a good electrical conductor.
14. Explain why food stays fresh longer when kept in the refrigerator.
15. In the stratospheric level of the atmosphere there is a high level of ozone, O3. This ozone absorbs much of the ultraviolet light from the sun and thus protects life in the surface of the Earth from harmful high level of ultraviolet radiation. Explain why one chlorofluorocarbon (CFC) molecule in the ozone layer is capable of breaking down hundreds and even thousands of ozone molecules?
16. Balance the following chemical reaction by placing the proper coefficients in front of each reactant and in front of the product.
![](https://secure.expertsmind.com/securegateway/securepanel/data:image/png;base64,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)
a. What is the coefficient on line (a)?
b. What is the coefficient on line (b)?
c. What is the coefficient on line (c)?
17. Acetylene gas (C2H2) burns in the oxyacetylene torch for welding. Balance the chemical reaction by placing the proper coefficients in front of each reactant and each product.
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)
a. What is the coefficient on line (a)?
b. What is the coefficient on line (b)?
c. What is the coefficient on line (c)?
d. What is the coefficient on line (c)?
The remaining questions are multiple-choice questions:
18. What is a substance made up of only one type of atom called?
A. An element
B. A mixture
C. A solution
D. A compound
E. A nucleus
19. Which of the following is a solution?
A. Table salt
B. Nitrogen
C. A vinegar and oil salad dressing
D. Copper wire
E. A 14 karat gold ring
20. Which of the following is a heterogeneous mixture?
A. Table salt
B. Air
C. A vinegar and oil salad dressing
D. Steel
E. A 14 karat gold ring
21. On a container of chicken broth you notice the instructions to "shake well before serving." Which of the following best describes the chicken broth?
A. A solution
B. An element
C. A compound
D. A suspension
E. A pure substance
22. The formation of an ionic bond involves:
A. A transfer of electrons
B. A transfer of protons
C. A transfer of neutrons
D. A sharing of electrons
E. A sharing of protons
23. Which of the following is the chemical formula for the ionic compound magnesium nitride?
A. MgN
B. Mg2N
C. Mg2N3
D. Mg3N2
E. MgN2
24. Which of the following is correct about a molecule of carbon trichloride?
A. It has one carbon atom for each chloride atom.
B. It has three chloride atoms for each carbon atom.
C. It has three carbon atoms for each chloride atom.
D. It is a mixture of equal parts carbon and trichloride.
E. It is a solution of carbon in chlorine.
25. What is the term for the substances that undergo a change in a chemical reaction?
A. Solutions
B. Products
C. Solvents
D. Catalysts
E. Reactants
26. When methane (CH4) burns it combines with oxygen and forms carbon dioxide and water. Which of the following is the balanced chemical reaction for the burning of methane?
A. CH4 + O2 → CO2 + H2O
B. 3 CH4 + 6 O2 → 3 CO2 + 6 H2O
C. 2 CH4 + 3 O2 → CO2 + 4 H2O
D. CH4 + 3 O2 → 2 CO2 + 2 H2O
E. CH4 + 2 O2 → CO2 + 2 H2O