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- n individual is given $10 to be spent on either oranges or apples. Price of an apple is $ 1 and price of an orange is $2. The marginal utilities derived from each product are as follows: USE BLANK COLUMNS AS NEEDED. 2 # units MU of apple MU of orange 1 60 150 2 50 140 3 40 120 4 30 100 5 20 80 6 10 70 7 5 50 8 0 20 a) The combination that maximizes total utility is: number of apples number of oranges b) If oranges price decreased to $1each and apples still cost $1 each. Given $10 of budget. The combination that maximizes total utility is: number of apples c) Draw the demand curve for oranges number of oranges1. Jan has the following utility function for broccoli: U(B) = 54B - 0.5B³ a) What is Jan's marginal utility function?A consumer’s preferences over two goods x and y are given bythe utility function U(x, y) = xαyβ with α, β > 0. The prices of the goods are px = 2 and py = 4.The consumer has an income of I > 0.(a) For what values of α and β are these utility functions strictly monotone?(b) For what values of α and β will the consumer demand (i.e., Walrasian demand) be more x than y?(c) For what values of α and β are these goods gross substitutes? For what values of α and β are these goods gross complements? Provide a justification for your answer.
- Total utility O diminished as the quantity of a good increases increases as long as more goods are acquired increases as long as marginal utility increases O increases as long as marginal utility is positive diminishes as consumption of some good risesMarginal utility is negative only when quantity demanded is negative. Select one: O a. True Ob. False Clear my choice 4solutions. Question 1 Calculating MRS for CD Utility Functions (a) If a consumer has a CD utility function 0.4 0.6 U(91,92) = 994926, calculate MRS1,2. (b) If a consumer has a CD utility function Ima kdown1 calculate MRS1,2. (c) If a consumer has an utility function noltan asd Tor sympy ,1-α U(91,92) = 91 92 llib et (.) orde (hing aid tol bholup U(91,92) = a ln(91) + (1 - a) ln(92), diw sonuanos of calculate MRS1,2. Is it the same as the result in the previous part? (Note: Recall that we discussed the concept of ordinal utility in class, which means only the order of utility matters, not its magnitude. In function is a monotone transformation on the CD utility function. Notice that In (qq) = a ln(9₁) + (1 - a) ln(92). This example verifies that a monotone transformation does not change *(S) sidshav the consumer's indifference curves.) wobei/ (d)
- Use the table below to answer the following question. Number of Units A) 95 B) 47.5 190 (D) 90 1 2 3 4 5 5 What is the marginal utility of the second unit? Total Utility 100 190 270 340 400 45039. The following chart shows thec total utility-that Ammar receives from çonşuming various amounts-of chocolate.candy bars each day: Number candy, bars consumed për đay Total'utility 1' 40- 2 70 90 100 4. 80 Which of the following statements about Ammar's marginal utility is correct? Hiş marginal utility from the first candy bar is greater-than his marginalutility from the second candy' barNumber 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