Consider a situation where a person is faced with a risky situation. Assume the current income is $100,000 and there is a 90 percent probability that the person will not suffer any illness. There is, however, a 10 percent chance of contracting a viral disease leading to a loss of $20,000 in income. Let the utility function be given by U = 10.4, where I is income. C Suppose that the person could purchase insurance against the loss of income. What is the certainty equivalent? (4) CE = b. What is the maximum premium that the person would be willing to pay for insurance? (3) c. What is the risk premium? (3) 100,000-20,000
Consider a situation where a person is faced with a risky situation. Assume the current income is $100,000 and there is a 90 percent probability that the person will not suffer any illness. There is, however, a 10 percent chance of contracting a viral disease leading to a loss of $20,000 in income. Let the utility function be given by U = 10.4, where I is income. C Suppose that the person could purchase insurance against the loss of income. What is the certainty equivalent? (4) CE = b. What is the maximum premium that the person would be willing to pay for insurance? (3) c. What is the risk premium? (3) 100,000-20,000
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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I need help answering question 1 a-c.
Please note: this is not graded work. This test has already been graded. I am trying to find out how I can correct my answers.
![1. Consider a situation where a person is faced with a risky situation. Assume the current
income is $100,000 and there is a 90 percent probability that the person will not suffer
any illness. There is, however, a 10 percent chance of contracting a viral disease leading
to a loss of $20,000 in income. Let the utility function be given by
b)
U = 10.4, where I is income.
a.
Suppose that the person could purchase insurance against the loss of income.
What is the certainty equivalent? (4) CE =
b.
What is the maximum premium that the person would be willing to pay for
insurance? (3)
c. What is the risk premium? (3) 100,000-20,000
0.4
a) CE÷. 9 (100,000) * - . 1 (80,000)
= 90-9.146
CE = 80.854
U=(80,000 the maximum promium
U= 91.46 ? that the person would be
willing to
pay for insorence
is 91.46
w
780,000?
c) Risk premium = 100,000-20,000,
80,000
26
2](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F233dd85c-372f-4e28-8989-94d95de9925b%2Fea3b8990-3d6d-46c9-9b23-6337f5a82bb6%2F3mz4m3_processed.jpeg&w=3840&q=75)
Transcribed Image Text:1. Consider a situation where a person is faced with a risky situation. Assume the current
income is $100,000 and there is a 90 percent probability that the person will not suffer
any illness. There is, however, a 10 percent chance of contracting a viral disease leading
to a loss of $20,000 in income. Let the utility function be given by
b)
U = 10.4, where I is income.
a.
Suppose that the person could purchase insurance against the loss of income.
What is the certainty equivalent? (4) CE =
b.
What is the maximum premium that the person would be willing to pay for
insurance? (3)
c. What is the risk premium? (3) 100,000-20,000
0.4
a) CE÷. 9 (100,000) * - . 1 (80,000)
= 90-9.146
CE = 80.854
U=(80,000 the maximum promium
U= 91.46 ? that the person would be
willing to
pay for insorence
is 91.46
w
780,000?
c) Risk premium = 100,000-20,000,
80,000
26
2
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