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This question is for the exercise on the basics of Finance / Market derivatives (options / call options and payoff ....) Thanks in advance for

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This question is for the exercise on the basics of Finance / Market derivatives (options / call options and payoff ....) Thanks in advance for explaining is detail

Q2 Boris and Natasha agree to play the following game. They will flip a (fair) coin 5 times. They will compute S = (number of heads H - number of tails T). a) Boris will pay Natasha S. Graph Natasha's payoff as a function of S. What is the expected value of S? b) How much should Natasha be willing to pay Boris to play this game? After paying this amount, what are her best and worst case outcomes? This time, after 5 flips of the coin, if there are more heads H than tails T, Boris will pay Natasha H - T. If there are more tails T than heads H, Boris will pay Natasha nothing. c) Graph Natasha's payoff as a function of S = H - T. What does this graph remind you of? d) What is the expected value of Natasha's payoff? How much should she be willing to pay to play this game? After paying this amount, what is her best case and worst case outcome? PLEASE PROVIDE DETAILED EXPLANATION ALONG WITH THE FORMULA'S USED IN EXCEL Q2 Boris and Natasha agree to play the following game. They will flip a (fair) coin 5 times. They will compute S = (number of heads H - number of tails T). a) Boris will pay Natasha S. Graph Natasha's payoff as a function of S. What is the expected value of S? b) How much should Natasha be willing to pay Boris to play this game? After paying this amount, what are her best and worst case outcomes? This time, after 5 flips of the coin, if there are more heads H than tails T, Boris will pay Natasha H - T. If there are more tails T than heads H, Boris will pay Natasha nothing. c) Graph Natasha's payoff as a function of S = H - T. What does this graph remind you of? d) What is the expected value of Natasha's payoff? How much should she be willing to pay to play this game? After paying this amount, what is her best case and worst case outcome? PLEASE PROVIDE DETAILED EXPLANATION ALONG WITH THE FORMULA'S USED IN EXCEL

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