The market demand and supply functions for a type of carpet known as KP-7 have been estimated, respectively, as: QD = 160 – 6P, QS = – 100 + 20P. where P is the price (dollars per yard) and Q is the rate of sales (hundreds of yards per month). A typical firm in this market has a total cost function given as: TC = 100 – 22q + 2q2, where q is the firm’s output level. The optimal amount to produce for the typical firm is q =
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The market demand and supply functions for a type of carpet known as KP-7 have been estimated, respectively, as:
QD = 160 – 6P,
QS = – 100 + 20P.
where P is the price (dollars per yard) and Q is the rate of sales (hundreds of yards per month).
A typical firm in this market has a total cost function given as:
TC = 100 – 22q + 2q2,
where q is the firm’s output level.
The optimal amount to produce for the typical firm is q =
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- A firm's demand function is Q = 16 – P and its total cost function is defined as TC = 3 + Q +0.25Q2. Use these two functions to form the firm's profit function and then determine the level ofoutput that yields the profit maximum. What is the level of profit at the optimum?A firm has a linear demand function for it's product.When the price for the product is Sh.220,the quantity demanded is 40 units.When the price increases to Sh.240 the quantity demanded becomes 30 units.In addition,the firm's marginal cost function is given by; MC = 40Q-2Q^2+2 Fixed cost = Sh. 5 million Where Q= quantity demanded, Mc= marginal cost(cost in Sh. Million) Required 1.The level of output that maximises profits 2.The maximum profit 3.The price of the product at a maximum profitA firm has a linear demand function for it's product.When the price of the product is sh.20,the quantity demanded is 40 units.When the price increases to sh.240 the quantity demanded becomes 30 units.In addition,the firm's marginal cost function is giving by: Mc = 40q- 2q^2+2 Fixed cost = 5 million Where q= quantity demanded,Mc = marginal cost(sh.million) Required 1.The level of output that maximises profits 2.The maximum profit 3.The price of the product at the maximum profit
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