An individuals utility function is given by U = 340x1 + 960x2 + 2x, x2 - 2x – x3/2, when the weekly amount of leisure is x = 132 and earned income is x2 = 760 answer the following 1. The marginal utility of x is 2. The marginal utility of x2 is 3. Use the small increments formula to estimate the change in the utility when x decreases by 1 and x2 increases by 4. The change= 4. Does the law of diminishing marginal utility hold? 5. The MRCS at a given values is Enter non-integer numerical values as decimals to at least 3 decimal places. Note: you must use a . and not, for a decimal point.

An individuals utility function is given by U = 340x1 + 960x2 + 2x, x2 - 2x – x3/2, when the weekly amount of leisure is x = 132 and earned income is x2 = 760 answer the following 1. The marginal utility of x is 2. The marginal utility of x2 is 3. Use the small increments formula to estimate the change in the utility when x decreases by 1 and x2 increases by 4. The change= 4. Does the law of diminishing marginal utility hold? 5. The MRCS at a given values is Enter non-integer numerical values as decimals to at least 3 decimal places. Note: you must use a . and not, for a decimal point.

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

See similar textbooks

Similar questions

Ann's utility function is U = q1q2/(q1 + q2). Solve for her optimal values of q1 and q2 as a function of p1, p2 and Y.
Given the utility function 1/2 1/2 U = x₁x₂find a general expression for MRCS in terms of x₁ and x₂.
EXERCISE 5 Loise spends £20 on tea (T) and coffee (C). Her preferences for these goods can be described by the following utility function: ( , ). Suppose that one cup of tea costs £1.60 while one cup of Loise’s favourite coffee costs £4.00. Find Loise’s optimal consumption bundle. Provide both algebraic and graphical solution. Explain your reasoning. Discuss how Loise’s optimal consumption choice would change when her disposable budget changes. If the price of tea increases to £2.00 per cup, how should the price of coffee change so that Loise can be as well off as before this change in prices? Discuss the implications of the price change from c) on Loise’s optimal choice. In your discussion, include the analysis of the substitution and income effects as well as Loise’s demand for tea and/or coffee.
Q.3 A utility function is given by the equation U = 120 x0.7 y0.3 where x is the number of hours spent playing golf and y is the hours spent playing cards per month. Calculate the values of x and y for which utility is maximised, subject to the constraint 21x + 3y = 180
Revenue R from the sale of x units of a product is found by multiplying the price by the number of items sold. (a) Factor the right side of R = 200x - x². R = (b) What is the expression for the price of the item? The consumer expenditure, in dollars, for a commodity is the product of its market price, p, and the number of units demanded, x. Suppose that for a certain commodity, the consumer expenditure is given by 9,000p - 150p². (a) Factor this in order to find an expression for the number of units demanded. (Simplify your answer completely.) x = units (b) Use (a) to find the number of units demanded when the market price is $33. x = units A company's average cost per unit when x units are produced is defined to be Total cost Average cost = Χ Suppose a company's average costs are given by 6000 Average cost = +35+0.2x. X Express the average-cost formula as a single fraction. Average cost = 3
Please draw the income-consumption (or income-offer) curve for each of the following utility functions, indicating the slope of each: (a) U = (A)(x^a)(y^b) (b) U = min(ax, by) (c) U = ax + by
Number of Sodas per day Total Utility Marginal Utilit 1 20 35 3 47 12 4 10 Refer to the table, The marginal utility of the second soda per day is L. (Answer should be in the form of numerical characters, e.g. 20) Enter your answer here