29
88) Hector has $1,000 a month to spend on clothing (c) and food (f). The price of clothing is $50 and the
price of food is $20. What is the equation for Hector‘s budget constraint?
A) Clothing + Food < $1,000
B) $50 × Clothing + $20 × Food ≥ $1,000
C) ($50 × Clothing) / ($20 × Food) = $1,000
D) $50 × Clothing + $20 × Food = $1,000
Topic: Household Choices in Output Markets
Skill: Analytical
AACSB: Analytical Thinking
Learning Outcome: Micro–10
89) Darius has $1,200 a month to spend on clothing (c) and food (f). The price of clothing is $60 and the
price of food is $10. What is the equation for Darius’s budget constraint, assuming he spends his entire
budget?
A) Clothing + Food < $1,200
B) $60 × Clothing + $10 × Food ≤ $1,200
C) $60 × Clothing + $10 × Food > $1,200
D) $60 × Clothing + $10 × Food = $1,200
Topic: Household Choices in Output Markets
Skill: Analytical
AACSB: Analytical Thinking
Learning Outcome: Micro–10
90) If a household’s income is cut in half, its budget constraint will
A) shift out parallel to the old one.
B) pivot at the Y–intercept.
C) shift in parallel to the old one.
D) be unaffected.
Topic: Household Choices in Output Markets
Skill: Conceptual
AACSB: Reflective Thinking
Learning Outcome: Micro–10
91) If a household’s income rises by 30%, its budget constraint will
A) shift out parallel to the old one.
B) pivot at the Y–intercept.
C) shift in parallel to the old one.
D) be unaffected.
Topic: Household Choices in Output Markets
Skill: Conceptual
AACSB: Reflective Thinking
Learning Outcome: Micro–10