Miles is an engineering student who uses all his income to buy instant coffee and food. Miles's utility function for instant coffee (X) and food consumption (Y) is given by U (x, y) = x^0.2y^0.8. If Miles's income is $10 and the price of instant coffee and food are $1 and $2 respectively, a) Explain what is the optimal consumption bundle for instant coffee and food as well as Miles's total utility level from that bundle! b) If due to failure harvest of coffee crops, the price of coffee increases to $2, find the new optimal consumption bundle for instant coffee and food as well as Miles's total utility level from that bundle! c) Illustrate in 1 diagram, the situation in point a & b
Miles is an engineering student who uses all his income to buy instant coffee and food. Miles's utility function for instant coffee (X) and food consumption (Y) is given by U (x, y) = x^0.2y^0.8. If Miles's income is $10 and the price of instant coffee and food are $1 and $2 respectively, a) Explain what is the optimal consumption bundle for instant coffee and food as well as Miles's total utility level from that bundle! b) If due to failure harvest of coffee crops, the price of coffee increases to $2, find the new optimal consumption bundle for instant coffee and food as well as Miles's total utility level from that bundle! c) Illustrate in 1 diagram, the situation in point a & b
Chapter1: Making Economics Decisions
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