styling gas mileage Suppose that Brenda's marginal rate of substitution (of gas mileage for styling)was equa toWhat value of each indes would sbe like to have in her car? To find the optimal value of each index,set MRS equal to the price ratio of 1/2 and cross multiply to get S=2G.Now substitute into the budget 5000S+2500G=25000 to get G=2andS=4. d Suppose that Brenda's marginal rate of substitution(of gas mileage for atyling)was equal to言. What value of each index would she like to have in her car? To find the optimal value of each index set MRS equal to the price ratio of 1/2 and cross multiply to get G=6S.Now substitute into the budget 5000S+2500G=25000 to get G=7.5andS=1.25. 14.Connie has a monthly income of $200,which she allocates between two goods:meat and potatoes. a. Suppose meat costs $4 per pound and potatoes cost $2 per pound.Draw her budget constraint. Let M=meat and P=potatoes.Connie's budget constraint is S200=4M+2P0r M=50.0.5P. hon山sue2eay山o is 50.The horizor and solving for P.gas mileage styling c. Suppose that Brenda’s marginal rate of substitution (of gas mileage for styling) was equal to  S 4G . What value of each index would she like to have in her car? To find the optimal value of each index, set MRS equal to the price ratio of 1/2 and cross multiply to get S=2G. Now substitute into the budget 5000S+2500G=25000 to get G=2 and S=4. d. Suppose that Brenda’s marginal rate of substitution (of gas mileage for styling) was equal to  3S G . What value of each index would she like to have in her car? To find the optimal value of each index set MRS equal to the price ratio of 1/2 and cross multiply to get G=6S. Now substitute into the budget 5000S+2500G=25000 to get G=7.5 and S=1.25. 14. Connie has a monthly income of $200, which she allocates between two goods: meat and potatoes. a. Suppose meat costs $4 per pound and potatoes cost $2 per pound. Draw her budget constraint. Let M = meat and P = potatoes. Connie’s budget constraint is $200 = 4M + 2P, or M = 50 - 0.5P. As shown in the figure below, with M on the vertical axis, the vertical intercept is 50. The horizontal intercept may be found by setting M = 0 and solving for P