SANUMARC produces fingerlings for sell. The quantity x (kg) of these fingerlings demanded each week is related to the wholesale unit price p by the equation P = − 0.006x + 180 The weekly total cost incurred by SANUMARC for producing x kgs of fingerlings is C(x) = 0.000002x3 – 0.02x2 + 120x + 60,00 a. Find the marginal cost function C, [5] b. Find the marginal revenue function R’ [5] c. Find the marginal profit function P’ (5) d. Compute P’(2000) and interpret the results.
One of the principles of production includes that in order to produce goods and services which can be sold, and generate revenue and profits, a firm must purchase or hire scarce inputs, which are its factors of production. Product curves show the relationship between these additional factors of production such as labour or capital, and how much of a good is actually produced.
Suppose that market demand is given by the equation qd=121.00−p, and market supply is given by the equation qs=p−16.00. If the government imposes a price ceiling on this good at a price of $30.00, what would be the change in consumer's surplus relative to the market equilibrium? When making your calculation, assume that the consumers who value the good the most are the ones who purchase the good. Also, assume that these consumers purchase the good at the ceiling price. Round your answer to two decimal places.
Suppose that market demand is given by the equation qd=111.00−p, and market supply is given by the equation qs=p−15.00. If the government imposes a price ceiling on this good at a price of $25.00, what would be the change in producer's surplus relative to the market equilibrium?
Suppose that market demand is given by the equation 𝑞
𝑑
=111.00−𝑝
qd=111.00−p, and market supply is given by the equation 𝑞
𝑠
=𝑝−15.00
qs=p−15.00. If the government imposes a price ceiling on this good at a price of $25.00, what would be the change in producer's surplus relative to the market equilibrium?
neena to have 1 cup of coffee with 2 slices of bread everytime. write down neena's utility function for x and y