Question: can any one answer this to questions? Question 6: Consider again Question 5 above. Now assume that the company is riskaverse with a utility function

 can any one answer this to questions? Question 6: Consider again
can any one answer this to questions?
Question 5 above. Now assume that the company is riskaverse with a
utility function U(x)=1ex where x is the return of the investment. Find

Question 6: Consider again Question 5 above. Now assume that the company is riskaverse with a utility function U(x)=1ex where x is the return of the investment. Find the new value of p for which the two investments are equivalent. and B costs 1 upfront. If the economy performs well A brings in 2 but if it performs poorly it makes a loss of 1. The corresponding figures for investment B are a gain of 2 and a loss of 0.5, respectively. There is 50% chance that the economy performs well and 50% chance that it performs poorly. Assume that the company is risk-neutral. Find the value of p (in ) for which the two investments are equivalent. Question 6: Consider again Question 5 above. Now assume that the company is riskaverse with a utility function U(x)=1ex where x is the return of the investment. Find the new value of p for which the two investments are equivalent. Question 6: Consider again Question 5 above. Now assume that the company is riskaverse with a utility function U(x)=1ex where x is the return of the investment. Find the new value of p for which the two investments are equivalent. and B costs 1 upfront. If the economy performs well A brings in 2 but if it performs poorly it makes a loss of 1. The corresponding figures for investment B are a gain of 2 and a loss of 0.5, respectively. There is 50% chance that the economy performs well and 50% chance that it performs poorly. Assume that the company is risk-neutral. Find the value of p (in ) for which the two investments are equivalent. Question 6: Consider again Question 5 above. Now assume that the company is riskaverse with a utility function U(x)=1ex where x is the return of the investment. Find the new value of p for which the two investments are equivalent

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