Redo the problem in Question 2 under the assumption that the person can buy flood insurance at a cost of $0.15 for each $1 worth of coverage. Maintain the remaining parameters of the problem as in Question 2. Compare your answers with those from Question 2 and comment. Q2: A person has wealth of $500,000. In case of a flood her wealth will be reduced to $50,000. The probability of flooding is 1/10. The person can buy flood insurance at a cost of $0.10 for each $1 worth of coverage. Suppose that the satisfaction she derives from c dollars of wealth (or consumption) is given by u(c) = √c. Let CF denote the contingent commodity dollars if there is a flood (horizontal axis) and CNF denote the contingent commodity dollars if there is no flood (vertical axis). (a) Determine the contingent consumption plan if she does not buy insurance. (b) Determine the contingent consumption plan if she buys insurance $K. (c) Use your answer in (b) to eliminate K and construct the budget constraint (BC) that gives the feasible contingent consumption plans for different amounts of insurance K. Determine the slope of budget line (both graphically and by forming the price ratio).

ENGR.ECONOMIC ANALYSIS
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Chapter1: Making Economics Decisions
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Question
Redo the problem in Question 2 under the assumption that the person can buy flood
insurance at a cost of $0.15 for each $1 worth of coverage. Maintain the remaining
parameters of the problem as in Question 2. Compare your answers with those from
Question 2 and comment.
Q2:
A person has wealth of $500,000. In case of a flood her wealth will be reduced to
$50,000. The probability of flooding is 1/10. The person can buy flood insurance at a
cost of $0.10 for each $1 worth of coverage. Suppose that the satisfaction she derives
from c dollars of wealth (or consumption) is given by u(c) = √c. Let CF denote the
contingent commodity dollars if there is a flood (horizontal axis) and CNF denote the
contingent commodity dollars if there is no flood (vertical axis).
(a) Determine the contingent consumption plan if she does not buy insurance.
(b) Determine the contingent consumption plan if she buys insurance $K.
(c) Use your answer in (b) to eliminate K and construct the budget constraint (BC)
that gives the feasible contingent consumption plans for different amounts of
insurance K. Determine the slope of budget line (both graphically and by forming
the price ratio).
Transcribed Image Text:Redo the problem in Question 2 under the assumption that the person can buy flood insurance at a cost of $0.15 for each $1 worth of coverage. Maintain the remaining parameters of the problem as in Question 2. Compare your answers with those from Question 2 and comment. Q2: A person has wealth of $500,000. In case of a flood her wealth will be reduced to $50,000. The probability of flooding is 1/10. The person can buy flood insurance at a cost of $0.10 for each $1 worth of coverage. Suppose that the satisfaction she derives from c dollars of wealth (or consumption) is given by u(c) = √c. Let CF denote the contingent commodity dollars if there is a flood (horizontal axis) and CNF denote the contingent commodity dollars if there is no flood (vertical axis). (a) Determine the contingent consumption plan if she does not buy insurance. (b) Determine the contingent consumption plan if she buys insurance $K. (c) Use your answer in (b) to eliminate K and construct the budget constraint (BC) that gives the feasible contingent consumption plans for different amounts of insurance K. Determine the slope of budget line (both graphically and by forming the price ratio).
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