An individual owns two assets: an initial wealth of $20, and a lottery ticket which will pay a prize of $10 with probability 0.5 and nothing with probability 0.5.

Find the minimum price at which the individual is willing sell his lottery ticket if his utility function is:

a. u(x) = x
b. u(x) = x2
c. How do you reconcile the difference between the answers found for (a) and (b)?

He will sell at 5

Step-by-step explanation:

Compute expected utility with the ticket:

1) EU = (0.5 × 30)+ (0.5 × 20) = 25 utils

We have to find the wealth level that provides the same utility as we have with the ticket:

Since U(x) = x

        x = 25

He will sell at = 5

2) EU = 0.5 × + 0.5 ×

          = 650 utils

since U(x) =

or             x =

               x =

              x = 25.495

mark branliest

step-by-step explanation:

.6 is 1/2 of 12

the answer is actually d. i just took the test

she would want to sell 10 full-year subscriptions and at least 9 half-year subscriptions to get a total of at least $300. 

i hope this answer you! if you have any further questions or concerns, feel free to ask! : )

step-by-step explanation:

mark brainliest!