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(i) When the demand function is 2Q - 24 + 3P = 0, find the marginal revenue when Q=3.(ii) Given the demand function 0.1Q - 10 +0.2P + 0.02P2 =0, calculate the price elasticity of demand when P = 10.(iii) If supply is related to the price the function P = 0.25Q + 10, find the price elasticity of supply when P = 20.(iv) Given the demand function aQ + bP - k = 0, where a, b and k are positive constants, show that price elasticity of demand is minus one when MR = 0.(v) when the demand is P = 20/(4 +Q), calculate the price elasticity of demand when P = 4.
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Derivation Of Ordinary Demand Function: Suppose, and q 1 = (Q 1 1 , Q 2 1 ,..., Q n 1 )T. Let M0 be the money income and p 0 q 0 = M 0 and p 0 q 0 ≥ p 0 q 1 , where p
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