Find the consumer's surplus at Q = 2 for the demand function P=41-902 cs (Simplify your...
Market supply and demand for ovens are given by p=S(q)=1050+5q and p=D(q)=3500-30q. The equilbrium price is $1400 per oven. (a) Find the market surplus up to equilbrium using the integral definition (b) Verify the market surplus by calculating MS=CS+PS a. The market surplus is $ b. Verify the market surplus using MS=CS+PS. $___=$___+$___ (List the terms in the same order as they appear in the original list. Do not simplify. Type whole numbers)
If the inverse demand function for toasters is p 100-Q, what is the consumer surplus if price is $25? The consumer surplus is $11 (round your answer to two decimal places)
If the inverse demand function for toasters is p=70-Q, what is the consumer surplus if price is $25? The consumer surplus is (round your answer to two decimal places)
For the demand function q =D(P) = 340 - p, find the following. a) The elasticity b) The elasticity at p = 105, stating whether the demand is elastic, inelastic or has unit elasticity c) The value(s) of p for which total revenue is a maximum (assume that p is in dollars) a) Find the equation for elasticity E(p) = 0 b) Find the elasticity at the given price, stating whether the demand is elastic, inelastic or has unit elasticity....
Consider the following equations: SUPPLY: Q=10+2P DEMAND: Q=60-3P a) Compute the consumer's surplus at equilibrium. Show it on a graph.
You are the manager of a monopoly. A typical consumer's inverse demand function for your firm's product is P = 400 - 100, and your cost function is C(Q) = 80Q. What will be the profit with a two-part pricing strategy? Select one: a. $5,120 b. $6.482 c. $4,240 d. $4.980 arrant answer is: $5,120
2) A consumer's utility function is 3x3 y (a) Find the consumer's optimal choice for x as a function of income I and prices pa,Py. (The answer is a little messy.) (b) Sketch the demand curve for x as a function of income I when prices are P 2,Py 32. (It may be easiest to plot a few points.)
1) A consumer's utility function is Prices are p -2, Py - 32. (a) Find the consumer's optimal choice for x, y as functions of income I. (b) Sketch the demand curves for x, y as functions of income I.
Find Consumers' surplus given the supply function S(q) = 150+ 0.05q and demand function D(q) = 750 -0.19. $4,000 $800,000 $350 $400,000
If the demand function for a product is given by p=4400/q+3 ; find the elasticity for this demand function when p = $220. Round your answer off to 2 decimal places. Elasticity = E =