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Question
chapter 2 test version 3
- elements in group 6a are known as the
a) alkali metals b) chalcogens c) alkaline earth metals d) halogens e) noble gases
- elements in group 8a are known as the
a) halogens b) alkali metals c) alkaline earth metals d) chalcogens e) noble gases
- an atom of the most common isotope of gold, 197au, has ______ protons,
____ neutrons, and ____ electrons.
a) 197, 79, 118 b) 118, 79, 39 c) 79, 197, 197 d) 79, 118, 118 e) 79, 118, 79
- which combination of protons, neutrons, and electrons is correct for the isotope of
copper, $_{29}^{63}cu$?
a) 29 p+, 34 n°, 29 e- b) 29 p+, 29 n°, 63 e- c) 63 p+, 29 n°, 63 e- d) 34 p+, 29 n°, 34 e-
e) 34 p+, 34 n°, 29 e-
- which isotope has 36 electrons in an atom?
a) $_{36}^{80}kr$ b) $_{35}^{80}br$ c) $_{34}^{78}se$ d) $_{17}^{34}cl$ e) $_{80}^{36}hg$
- the formula weight of aluminum sulfate (al₂(so₄)₃) is ______ amu.
a) 342.15 b) 123.04 c) 59.04 d) 150.14 e) 273.06
- the formula weight of silver chromate (ag₂cro₄) is ______ amu.
a) 159.87 b) 223.87 c) 331.73 d) 339.86 e) 175.87
- the mass % of al in aluminum sulfate (al₂(so₄)₃) is ______.
a) 7.886 b) 15.77 c) 21.93 d) 45.70 e) 35.94
- calculate the percentage by mass of nitrogen in ptcl₂(nh₃)₂.
a) 4.67 b) 9.34 c) 9.90 d) 4.95 e) 12.67
- what is the empirical formula of a compound that contains 29% na, 41% s, and 30%
o by mass?
a) na₂s₂o₃ b) naso₂ c) naso d) naso₃ e) na₂s₂o₆
- what is the empirical formula of a compound that contains 49.4% k, 20.3% s, and
30.3% o by mass?
a) kso₂ b) kso₃ c) k₂so₄ d) k₂o₃ e) kso₄
- combustion of a 1.031 - g sample of a compound containing only carbon, hydrogen, and
oxygen produced 2.265 g of co₂ and 1.236 g of h₂o. what is the empirical formula of the
compound?
a) c₃h₆o b) c₃h₅o c) c₆h₁₆o₂ d) c₃h₉o₃ e) c₃h₆o₃
- a compound that is composed of only carbon and hydrogen contains 80.0% c and
20.0% h by mass. what is the empirical formula of the compound?
a) c₂₀h₄₀ b) c₇h₂₀ c) ch₃ d) c₂h₆ e) ch₄
- Answer - Question 1:
- # Brief Explanations: Elements in Group 6A are called chalcogens. Halogens are in Group 7A, alkali - metals in Group 1A, alkaline earth metals in Group 2A, and noble gases in Group 8A.
- # Answer: B. chalcogens
- Answer - Question 2:
- # Brief Explanations: Elements in Group 8A are known as noble gases. Halogens are in Group 7A, alkali - metals in Group 1A, alkaline earth metals in Group 2A, and chalcogens in Group 6A.
- # Answer: E. noble gases
- Answer - Question 3:
- # Brief Explanations: The atomic number of gold (Au) is 79, so the number of protons is 79. For a neutral atom, the number of electrons equals the number of protons, so there are 79 electrons. The mass number of \(^{197}Au\) is 197, and the number of neutrons = mass number - atomic number = 197 - 79=118.
- # Answer: E. 79, 118, 79
- Answer - Question 4:
- # Brief Explanations: For \(_{29}^{63}Cu\), the atomic number is 29, so the number of protons (\(p^+\)) is 29. In a neutral atom, the number of electrons (\(e^-\)) is also 29. The mass number is 63, and the number of neutrons (\(n^0\)) = mass number - atomic number = 63 - 29 = 34.
- # Answer: A. \(29\ p^+,34\ n^0,29\ e^-\)
- Answer - Question 5:
- # Brief Explanations: In a neutral atom, the number of electrons equals the atomic number. For \(^{80}_{36}Kr\), the atomic number is 36, so it has 36 electrons.
- # Answer: A. \(^{80}_{36}Kr\)
- Answer - Question 6:
- # Explanation:
- ## Step1: Calculate the atomic weights of elements in \(Al_2(SO_4)_3\). Atomic weight of \(Al = 26.98\ amu\), \(S=32.07\ amu\), \(O = 16.00\ amu\).
- The formula weight \(=2\times26.98+3\times(32.07 + 4\times16.00)\)
- ## Step2: First, calculate the value inside the parentheses: \(32.07+4\times16.00=32.07 + 64.00=96.07\).
- Then, \(3\times96.07 = 288.21\) and \(2\times26.98=53.96\).
- The formula weight \(=53.96+288.21 = 342.17\approx342.15\ amu\).
- # Answer: A. 342.15
- Answer - Question 7:
- # Explanation:
- ## Step1: Atomic weight of \(Ag = 107.87\ amu\), \(Cr = 52.00\ amu\), \(O=16.00\ amu\).
- The formula weight of \(Ag_2CrO_4=2\times107.87+52.00 + 4\times16.00\).
- ## Step2: \(2\times107.87 = 215.74\), \(4\times16.00 = 64.00\).
- Then \(215.74+52.00+64.00=331.74\approx331.73\ amu\).
- # Answer: C. 331.73
- Answer - Question 8:
- # Explanation:
- ## Step1: Formula weight of \(Al_2(SO_4)_3\approx342.15\ amu\) (from question 6), and the mass of \(Al\) in \(Al_2(SO_4)_3\) is \(2\times26.98 = 53.96\ amu\).
- ## Step2: Mass \(\%\) of \(Al=\frac{53.96}{342.15}\times100\%\approx15.77\%\).
- # Answer: B. 15.77
- Answer - Question 9:
- # Explanation:
- ## Step1: Calculate the formula weight of \(PtCl_2(NH_3)_2\). Atomic weights: \(Pt = 195.08\ amu\), \(Cl=35.45\ amu\), \(N = 14.01\ amu\), \(H = 1.01\ amu\).
- Formula weight \(=195.08+2\times35.45+2\times(14.01 + 3\times1.01)\)
- \(=195.08 + 70.90+2\times(14.01+3.03)\)
- \(=195.08 + 70.90+2\times17.04\)
- \(=195.08+70.90 + 34.08=299.96\ amu\).
- The mass of \(N\) in \(PtCl_2(NH_3)_2\) is \(2\times14.01 = 28.02\ amu\).
- ## Step2: Mass \(\%\) of \(N=\frac{28.02}{299.96}\times100\%\approx9.34\%\).
- # Answer: B. 9.34
- Answer - Question 10:
- # Explanation:
- ## Step1: Assume 100 g of the compound. So, \(m_{Na}=29\ g\), \(m_S = 41\ g\), \(m_O=30\ g\).
- Calculate the number of moles: \(n_{Na}=\frac{29\ g}{22.99\ g/mol}\approx1.26\ mol\), \(n_S=\frac{41\ g}{32.07\ g/mol}…
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- Answer - Question 1:
- # Brief Explanations: Elements in Group 6A are called chalcogens. Halogens are in Group 7A, alkali - metals in Group 1A, alkaline earth metals in Group 2A, and noble gases in Group 8A.
- # Answer: B. chalcogens
- Answer - Question 2:
- # Brief Explanations: Elements in Group 8A are known as noble gases. Halogens are in Group 7A, alkali - metals in Group 1A, alkaline earth metals in Group 2A, and chalcogens in Group 6A.
- # Answer: E. noble gases
- Answer - Question 3:
- # Brief Explanations: The atomic number of gold (Au) is 79, so the number of protons is 79. For a neutral atom, the number of electrons equals the number of protons, so there are 79 electrons. The mass number of \(^{197}Au\) is 197, and the number of neutrons = mass number - atomic number = 197 - 79=118.
- # Answer: E. 79, 118, 79
- Answer - Question 4:
- # Brief Explanations: For \(_{29}^{63}Cu\), the atomic number is 29, so the number of protons (\(p^+\)) is 29. In a neutral atom, the number of electrons (\(e^-\)) is also 29. The mass number is 63, and the number of neutrons (\(n^0\)) = mass number - atomic number = 63 - 29 = 34.
- # Answer: A. \(29\ p^+,34\ n^0,29\ e^-\)
- Answer - Question 5:
- # Brief Explanations: In a neutral atom, the number of electrons equals the atomic number. For \(^{80}_{36}Kr\), the atomic number is 36, so it has 36 electrons.
- # Answer: A. \(^{80}_{36}Kr\)
- Answer - Question 6:
- # Explanation:
- ## Step1: Calculate the atomic weights of elements in \(Al_2(SO_4)_3\). Atomic weight of \(Al = 26.98\ amu\), \(S=32.07\ amu\), \(O = 16.00\ amu\).
- The formula weight \(=2\times26.98+3\times(32.07 + 4\times16.00)\)
- ## Step2: First, calculate the value inside the parentheses: \(32.07+4\times16.00=32.07 + 64.00=96.07\).
- Then, \(3\times96.07 = 288.21\) and \(2\times26.98=53.96\).
- The formula weight \(=53.96+288.21 = 342.17\approx342.15\ amu\).
- # Answer: A. 342.15
- Answer - Question 7:
- # Explanation:
- ## Step1: Atomic weight of \(Ag = 107.87\ amu\), \(Cr = 52.00\ amu\), \(O=16.00\ amu\).
- The formula weight of \(Ag_2CrO_4=2\times107.87+52.00 + 4\times16.00\).
- ## Step2: \(2\times107.87 = 215.74\), \(4\times16.00 = 64.00\).
- Then \(215.74+52.00+64.00=331.74\approx331.73\ amu\).
- # Answer: C. 331.73
- Answer - Question 8:
- # Explanation:
- ## Step1: Formula weight of \(Al_2(SO_4)_3\approx342.15\ amu\) (from question 6), and the mass of \(Al\) in \(Al_2(SO_4)_3\) is \(2\times26.98 = 53.96\ amu\).
- ## Step2: Mass \(\%\) of \(Al=\frac{53.96}{342.15}\times100\%\approx15.77\%\).
- # Answer: B. 15.77
- Answer - Question 9:
- # Explanation:
- ## Step1: Calculate the formula weight of \(PtCl_2(NH_3)_2\). Atomic weights: \(Pt = 195.08\ amu\), \(Cl=35.45\ amu\), \(N = 14.01\ amu\), \(H = 1.01\ amu\).
- Formula weight \(=195.08+2\times35.45+2\times(14.01 + 3\times1.01)\)
- \(=195.08 + 70.90+2\times(14.01+3.03)\)
- \(=195.08 + 70.90+2\times17.04\)
- \(=195.08+70.90 + 34.08=299.96\ amu\).
- The mass of \(N\) in \(PtCl_2(NH_3)_2\) is \(2\times14.01 = 28.02\ amu\).
- ## Step2: Mass \(\%\) of \(N=\frac{28.02}{299.96}\times100\%\approx9.34\%\).
- # Answer: B. 9.34
- Answer - Question 10:
- # Explanation:
- ## Step1: Assume 100 g of the compound. So, \(m_{Na}=29\ g\), \(m_S = 41\ g\), \(m_O=30\ g\).
- Calculate the number of moles: \(n_{Na}=\frac{29\ g}{22.99\ g/mol}\approx1.26\ mol\), \(n_S=\frac{41\ g}{32.07\ g/mol}\approx1.28\ mol\), \(n_O=\frac{30\ g}{16.00\ g/mol}=1.875\ mol\).
- ## Step2: Divide by the smallest number of moles (\(n_{Na}\approx1.26\ mol\)).
- \(Na:S:O=\frac{1.26}{1.26}:\frac{1.28}{1.26}:\frac{1.875}{1.26}\approx1:1:1.5\). Multiply by 2 to get whole - numbers: \(Na_2S_2O_3\).
- # Answer: A. \(Na_2S_2O_3\)
- Answer - Question 11:
- # Explanation:
- ## Step1: Assume 100 g of the compound. So, \(m_K = 49.4\ g\), \(m_S=20.3\ g\), \(m_O = 30.3\ g\).
- Calculate the number of moles: \(n_K=\frac{49.4\ g}{39.10\ g/mol}\approx1.26\ mol\), \(n_S=\frac{20.3\ g}{32.07\ g/mol}\approx0.63\ mol\), \(n_O=\frac{30.3\ g}{16.00\ g/mol}\approx1.89\ mol\).
- ## Step2: Divide by the smallest number of moles (\(n_S\approx0.63\ mol\)).
- \(K:S:O=\frac{1.26}{0.63}:\frac{0.63}{0.63}:\frac{1.89}{0.63}=2:1:3\), so the empirical formula is \(K_2SO_4\).
- # Answer: C. \(K_2SO_4\)
- Answer - Question 12:
- # Explanation:
- ## Step1: Calculate the moles of \(C\) from \(CO_2\) and \(H\) from \(H_2O\).
- Moles of \(C\) in \(2.265\ g\ of\ CO_2\): \(n_C=\frac{2.265\ g}{44.01\ g/mol}=0.0515\ mol\).
- Moles of \(H\) in \(1.236\ g\ of\ H_2O\): \(n_H = 2\times\frac{1.236\ g}{18.02\ g/mol}=0.137\ mol\).
- Mass of \(C=0.0515\ mol\times12.01\ g/mol = 0.618\ g\), mass of \(H=0.137\ mol\times1.01\ g/mol=0.138\ g\).
- Mass of \(O\) in the compound \(=1.031-(0.618 + 0.138)=0.275\ g\).
- Moles of \(O=\frac{0.275\ g}{16.00\ g/mol}=0.0172\ mol\).
- ## Step2: Divide by the smallest number of moles (\(n_O\approx0.0172\ mol\)).
- \(C:H:O=\frac{0.0515}{0.0172}:\frac{0.137}{0.0172}:\frac{0.0172}{0.0172}\approx3:8:1\), so the empirical formula is \(C_3H_8O\).
- # Answer: B. \(C_3H_8O\)
- Answer - Question 13:
- # Explanation:
- ## Step1: Assume 100 g of the compound. So, \(m_C = 80.0\ g\), \(m_H=20.0\ g\).
- Moles of \(C=\frac{80.0\ g}{12.01\ g/mol}\approx6.66\ mol\), moles of \(H=\frac{20.0\ g}{1.01\ g/mol}\approx19.8\ mol\).
- ## Step2: Divide by the smallest number of moles (\(n_C\approx6.66\ mol\)).
- \(C:H=\frac{6.66}{6.66}:\frac{19.8}{6.66}\approx1:3\), so the empirical formula is \(CH_3\).
- # Answer: C. \(CH_3\)