A tabulation of datalists the following equation for calculating the densities ( d ) of solutions of naphthalene benzene at 30 °C as a function of the mass percent of naphthalene. d ( g / c m 3 ) = 1 1.153 − 1.82 × 10 − 3 ( % N ) + 1.08 × 10 − 6 ( % N ) 2 Use the equation above to calculate (a) the density of pure benzene at 30 °C; (b) the density of pure naphthalene at 30 °C; (C) the density of a solution at 30 °Cthat is 1.15% naphthalene; (d) the mass percent of naphthalene in a solution that has a density of 0.952 g/cm 2 at 30 °C. [ Hint: For (d), you need to the quadratic formula. See Section A-3 of Appendix A.]
A tabulation of datalists the following equation for calculating the densities ( d ) of solutions of naphthalene benzene at 30 °C as a function of the mass percent of naphthalene. d ( g / c m 3 ) = 1 1.153 − 1.82 × 10 − 3 ( % N ) + 1.08 × 10 − 6 ( % N ) 2 Use the equation above to calculate (a) the density of pure benzene at 30 °C; (b) the density of pure naphthalene at 30 °C; (C) the density of a solution at 30 °Cthat is 1.15% naphthalene; (d) the mass percent of naphthalene in a solution that has a density of 0.952 g/cm 2 at 30 °C. [ Hint: For (d), you need to the quadratic formula. See Section A-3 of Appendix A.]
Solution Summary: The author explains that the density of pure benzene at 30circ C needs to be determined.
A tabulation of datalists the following equation for calculating the densities (d) of solutions of naphthalene benzene at 30 °C as a function of the mass percent of naphthalene.
d
(
g
/
c
m
3
)
=
1
1.153
−
1.82
×
10
−
3
(
%
N
)
+
1.08
×
10
−
6
(
%
N
)
2
Use the equation above to calculate (a) the density of pure benzene at 30 °C; (b) the density of pure naphthalene at 30 °C; (C) the density of a solution at 30 °Cthat is 1.15% naphthalene; (d) the mass percent of naphthalene in a solution that has a density of 0.952 g/cm2 at 30 °C. [Hint: For (d), you need to the quadratic formula. See Section A-3 of Appendix A.]
The decomposition of dinitrogen pentoxide according to the equation:
50°C
2 N2O5(g)
4 NO2(g) + O2(g)
follows first-order kinetics with a rate constant of 0.0065 s-1. If the initial
concentration of N2O5 is 0.275 M, determine:
the final concentration of N2O5 after 180 seconds.
...
Don't used hand raiting
CS2(g) →CS(g) + S(g)
The rate law is Rate = k[CS2] where k = 1.6 × 10−6 s−¹.
S
What is the concentration of CS2 after 5 hours if the initial concentration is 0.25 M?
Chapter 1 Solutions
Selected Solutions Manual For General Chemistry: Principles And Modern Applications
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