C1 C1 = yo (1+r) slope = - (1+r) 1 и'(со) slope = pu'(c1) B* = (cj,c¡) U*= u(cô) + pu(ci) yo CO Figure 2.2 Lifetime utility maximization Individuals maximize their lifetime utility U* given their expected lifetime income Yo. The diagram illustrates this intertemporal optimization as a two-period problem over today and tomorrow. A) If the interest rate falls and the substitution effect dominates the income effect they will consume less today B) If they discount the future less for a given interest rate, they will consume more today. C) If their lifetime income rises they will surely consume less both today and tomorrow. D) If they discount the future less for a given interest rate, they will consume less today. E) If the interest rate rises and the substitution effect dominates the income effect they will consume more today.
C1 C1 = yo (1+r) slope = - (1+r) 1 и'(со) slope = pu'(c1) B* = (cj,c¡) U*= u(cô) + pu(ci) yo CO Figure 2.2 Lifetime utility maximization Individuals maximize their lifetime utility U* given their expected lifetime income Yo. The diagram illustrates this intertemporal optimization as a two-period problem over today and tomorrow. A) If the interest rate falls and the substitution effect dominates the income effect they will consume less today B) If they discount the future less for a given interest rate, they will consume more today. C) If their lifetime income rises they will surely consume less both today and tomorrow. D) If they discount the future less for a given interest rate, they will consume less today. E) If the interest rate rises and the substitution effect dominates the income effect they will consume more today.
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
Related questions
Question
![C1
C1 = yo (1+r)
slope = - (1+r)
1 и'(со)
slope
pu' (c1)
B* = (cj,c¡)
U*= u(c¿) + pu(c;)
Co
yo
Figure 2.2 Lifetime utility maximization
Individuals maximize their lifetime utility U* given their expected lifetime income Yo. The
diagram illustrates this intertemporal optimization as a two-period problem over today and
tomorrow.
A) If the interest rate falls and the substitution effect dominates the income effect they
will consume less today
B) If they discount the future less for a given interest rate, they will consume more today.
C) If their lifetime income rises they will surely consume less both today and tomorrow.
D) If they discount the future less for a given interest rate, they will consume less today.
E) If the interest rate rises and the substitution effect dominates the income effect they
will consume more today.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fe64bd7f0-ad53-4ec3-b1f2-12f642dcb6b8%2F56ed0271-4347-4e54-8ef7-ea81573dba51%2Foy77bqb_processed.jpeg&w=3840&q=75)
Transcribed Image Text:C1
C1 = yo (1+r)
slope = - (1+r)
1 и'(со)
slope
pu' (c1)
B* = (cj,c¡)
U*= u(c¿) + pu(c;)
Co
yo
Figure 2.2 Lifetime utility maximization
Individuals maximize their lifetime utility U* given their expected lifetime income Yo. The
diagram illustrates this intertemporal optimization as a two-period problem over today and
tomorrow.
A) If the interest rate falls and the substitution effect dominates the income effect they
will consume less today
B) If they discount the future less for a given interest rate, they will consume more today.
C) If their lifetime income rises they will surely consume less both today and tomorrow.
D) If they discount the future less for a given interest rate, they will consume less today.
E) If the interest rate rises and the substitution effect dominates the income effect they
will consume more today.
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