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Quiz Questions on Ideal and Van der Waals Gases, Intermolecular Forces, and Boiling Points, Quizzes of Chemistry

Quiz questions related to the behavior of ideal and van der waals gases, intermolecular forces, and boiling points. The questions involve calculating pressures, identifying intermolecular forces, determining standard entropy and gibbs free energy of vaporization, and identifying the boiling points of various compounds. Students are required to use given equations and data to answer the questions.

Typology: Quizzes

2011/2012

Uploaded on 04/25/2012

rachelmbeck
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Download Quiz Questions on Ideal and Van der Waals Gases, Intermolecular Forces, and Boiling Points and more Quizzes Chemistry in PDF only on Docsity!

1 TA David Shudy

Name: ___________________________ Section: KEY _______________________

Chemistry 204 Quiz 1 Tuesday 2/1/

Use the following equations (if needed) to answer the 4 questions on both sides of this quiz.





=

1 1 2

ln 2 1 1 R T T

H

P

P ovap R

S

RT

H

P

o (^) vapovap

ln =− ( V nb ) nRT

V

n P a  − = 



2

PV = nRT

  1. Calculate the pressure exerted by 1.00 mol C 2 H6(g) behaving as both an ideal gas and a Van der Waals gas when it is heated to 1,000.0 K in a 0.100 L vessel. (4pts)

Van der Waals parameters for C 2 H 6 : a = 5.507 L^2 atmmol-2; b = 6.51 x 10-2^ L*mol- Ideal Gas

( ) ( )

atm L

K

mol K

L atm mol

V

nRT PV nRT P 820. 6

  1. 100

1 0. 08206 1 , 000

=

= ⇒ = =

Van der Waals Gas (ie. real gas)

( ) ( )

( )

( )

( )

atm L

mol mol

L atm

mol

L

L mol

K

mol K

L atm mol

V

n a V nb

nRT P 1 , 801

  1. 100

0. 100 1 0. 0651

1 0. 08206 1 , 000

2

2 2

2 2

2

− =

=

  1. Octane (C 8 H 18 ) is a major component in gasoline. It has a vapor pressure of 13.95 Torr at 25˚C and 144.78 Torr at 75˚C, and a standard enthalpy of vaporization (∆H°vap) of 40.3kJ/mol. Determine the following: a. What intermolecular forces would you expect to occur in a solution of octane? (1pt) b. Standard entropy of vaporization (∆S˚vap) (2pts) c. Standard Gibbs free energy of vaporization (∆G°vap) (2pts) d. Normal boiling point of octane (remember: gasoline is a liquid at the pump!) (1pt)

a) London dispersion (also known as induced dipole – induced dipole) forces only

b)

( )( ) mol K

J

S

J mol K

S

J mol K K

J mol torr

torr

R

S

RT

H

P

o vap

ovap

ovap ovap

⇒∆ =

+

×

=−

+

=−

8. 314 298 8. 314

ln

ln

3

c) ∆ G o^ vap =∆ Hovap − T ∆ Sovap = 40. 3 kJ mol ⋅ K −( 298 K )( 0. 102 kJ mol ⋅ K ) = 9. 9 kJ mol

d) ∆ G = 0 =∆ Ho^ vapTSovapT =∆ HovapSovap = 40. 3 kJ mol 0. 102 kJ molK = 395 K

H 3 C^ C

H (^2) C H 2

C

H 2 C H 2

C

H (^2) C H (^2)

C H 3

Octane

58°C 69°C 89°C 101°C 198°C

H 3 C^ C

H 2

C

H 2

C

H 2

C

H 2

C H 3

C

O

H O H

H 3 C

C

H

C H 3

C

H C H 3

C H 3

  1. Match each compound ( A - E ) with its boiling point by writing the compound’s letter designation under the listed boiling point. (5pts)

Compound: _ D __ _ A __ _ C __ _ E ___ _ B ___

  1. We say that the hydrocarbon butane (CH 3 CH 2 CH 2 CH 3 ) is “insoluble” in water at 298K and 1 atm.

a) What does this imply about the sign of the standard Gibbs free energy of mixing (∆Gmix)? (2 pts) ∆Gmix is positive (+); positive ∆G means the process in non-spontaneous

b) Using the equation that relates ∆G to enthalpy and entropy, explain why butane does not spontaneously dissolve in water, despite the fact that the mixing of butane in water is slightly exothermic at standard conditions. A simple figure may help! ( Hint: don’t worry about absolute numbers. The equation and figure should guide your reasoning descriptively ) (3 pts) = ordered H 2 O cage

Triethylamine C Polar

Hexane A Nonpolar (Linear)

N

C H 2

C H 3

C H 2 H 3 C

C

H 2

C H^3 C

H 2

C

H 2

O H

H O

Ethylene Glycol B 2x H-bond

Formic Acid E 1x H-bond

2,3-dimethylbutane D Nonpolar (“Ball” like)

Polar water forms ordered cage around nonpolar butane molecule (hydrophobic effect). This leads to an increase of order and a non-favorable negative value of ∆S , which leads to an overall positive (non-spontaneous) value of ∆G. ∆G = ∆H - T∆S (+) (-) (-)