The meaning of "Hui" in the following words is the same: 1 return to spring with skillful hands 2 suddenly look back 3 return to and fro

The meaning of "Hui" in the following words is the same: 1 return to spring with skillful hands 2 suddenly look back 3 return to and fro

Loop reciprocating

Relationship between marginal output and STC in microeconomics In the stage of diminishing marginal production, STC (.) A. Increasing speed B. The increasing speed decreases C. Decreasing speed rise D. Decreasing speed

Let the variable element be x and the price of variable element X be w
STC=wf(x)+FC
MC=wdf(x)/dx=w*MP
MP decreases, which means MC increases, so STC increases rapidly

Suppose that there are 500 identical manufacturers in a perfectly competitive industry, and the cost function of each manufacturer is STC = 0.5q square + Q + 10, find the supply function of the market 2. Assuming that the market demand function is QD = 4000-400p, find the market equilibrium price

Perfect competition, P = MC, the derivative of the cost function * 500 is the supply function
It's just the same column as the supply function of 1

Given STC = Q2 + 5q + 4, find the short-term supply function and profit function of the plant

The short-term supply function should be its derivative
SSF=2Q+5
Profit = 2q + 5 - (Q ^ 2 + 5q + 4) = - Q ^ 2-3q + 1

2. Suppose a monopolist's product demand curve is: P = 50-3q, and the cost function is TC = 2q, so as to find the output, price and profit when the monopoly enterprise has the maximum profit

Marginal cost MC = cost (TC) 'q = 2, (conditional Mr = MC) total income tr = P * q = (50-3q) * q
Mr = (TR) 'q = 50-6q = 2, q = 8 (output)
Price P = 50-3q = 50-3 * 8 = 26
Profit π = P * Q-Tc = (50-3 * 8) * 8-2 * 8 = 192

Short term cost function: STC = 0.04q cubic -0,8q find the minimum average variable cost value

First list the average cost function, find the first derivative, get two solutions, and substitute them into the second derivative respectively. If the second derivative is greater than zero, it is the minimum point. If the second derivative of the two solutions is greater than zero, substitute the two solutions into the original function respectively to get the minimum value and the problem solution