48.(D) All intermediate mechanisms must add up to yield the original, overall balanced
equation.
() () ()() () ()() () ()NO g O g NO gNO g O g NO gNO g NO g NO g
222
22223
3"""+++49.(C) Remember that Ka×Kb= 10–14. Therefore,b
.K Lac.
15 10(^10) 67 10
5
(^1410)
- ==- #
50.(D) Use the relationship gram-equivalents acid = gram-equivalents base. Solve for the
gram-equivalents of acid.. ..
.
liter acid
litergram equiv acid
1 gram equivalents of acid0 700
130
# 21- =-
At neutralization, the gram-equivalents of acid = the gram-equivalents of base. Therefore,..
.gram equiv NaOH.
gram equiv NaOHg NaOH
1 g NaOH21
140 00
# = 84- (D) ∆G°represents the free energy at standard conditions: 25°C and 1 atm pressure. ∆G
represents the free energy at nonstandard conditions. In this problem, we have the non-
standard condition of 100°C. In order to solve for the free energy of this reaction, you
must use the following equation:
∆G= ∆G°+ 2.303 RT log Qp
where the constant R= 8.314 J ⋅K–1⋅mole–1and Qpis called the reaction quotient. The
reaction quotient has the same form as the equilibrium constant Kp.
Step 1:Write a balanced equation.
CaCO 3 (s) →CaO(s) + CO 2 (g)Step 2: Determine the value of Qp, the reaction quotient.
Qp= [CO 2 (g)] = 1.00Step 3: Substitute into the equation.
∆G= ∆G°+ 2.303 RT log Qp= 130,240 J/mole + 2.303(8.314 J ⋅K–1⋅mole–1)(373 K)(log 1.00)
= 130,240 J/mole
= 130.240 kJ/molePart IV: AP Chemistry Practice Test