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Consider a sealed-bid first-price auction with two buyers whose private values are independent; the private value of buyer 1 has uniform distribution over the interval [0, 3], and the private value of buyer 2 has uniform distribution over the interval [3, 4]. Answer the following questions:(a) Prove that the following pair of strategies form an equilibrium
β1 (v1) = 1 + (v1 / 2),
β2 (v2) = (1 / 2) + (v2 / 2),
(b) Is the probability that buyer 2 wins the auction equal to 1?
(c) Compute the seller's expected revenue if the buyers implement the strategies (β1, β2).
(d) Compute the seller's expected revenue in a sealed-bid second-price auction. Is that the same expected revenue as in part (c) above?
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