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- Assume that a consumer has two goods to consume: medical care services (M) and all other goods (X). She has monthly income of $4000. a. Plot how the budget constraint should change when this consumer’s income increased to $8000. Remember to label the origin, axis, and intercepts on your graph.Write down the equation for the budget constraint and then graph it for .. Px = $100 Py = $25 Income = $5,000.00Sarah has a budget of 58. Her utility function if U(x,y) = x*y. %3D The price of good x is 1, the price of good y is 8. How many units of good x does Sarah consume? Answer: Type here to search 01/
- Question 2 David spends his budget on chocolate and chip. His utility function is given by ?(?1,?2)= 2?1?2, where ?1 is the number of chocolates he consumers per week, and ?2 is the number of chips he buys per week. A chocolate costs 10 SEK, and a chip costs 20 SEK. David’s weekly budge for consuming on these two goods is 120 SEK. (1) What is David’s budge line? Draw the budget line on a graph with chocolate amounts on the horizontal axis and chip amounts on the vertical axis. Write explicitly at which points budget line crosses the axis. (2) What is David’s marginal utilities for the two goods, respectively? What is his marginal rate of substitution between the two goods? (3) What is David’s optimal choice? Calculate the numerical answer for the optimal bundle. Also draw an indifference curve for David on the same graph as question(1) and show the optimal bundle.PLEASE HELP ME ANSWER IT AS FAST AS YOU CAN Hanan consumes two fruits: bananas (B) and apples (A). She has decided that her monthly budget for fruit will be 25 KD. Suppose that one banana costs 0.25 KD (250 Fils), while one apple costs 0.10 KD (100 Fils). a. State Hanan’s budget constraint. b. Draw a graph of Hanan’s budget line. Place the number of units of bananas on the vertical axis and the number of units of apples on the horizontal axis. c. Show graphically how Hanan’s budget line changes under the following scenarios:i. If the price of apples increases to 0.20 KD (200 Fils).ii. If the price of bananas decreases to 0.05 KD (50 Fils). iii. If her income increases to 50 KD.iv. If Hanan decides to cut her monthly budget for fruit in half and notices that bananas and apples are on sale for half price.Question 6 Burritos 9 8 7 6 5 4 3 2 1 1 3 4 5 6 7 Assume Kerri's budget constraint is represented in the graph shown. If Kerri's income to spend on these two items increases, her budget constraint will: shift in, maintaining the same slope. shift out and become flatter. shift out and become steeper. shift out, maintaining the same slope. OOOO Salads 2
- Assume that a person's vitility function is given Assume by the following function. TU = 2x¹¹2,¹/2 also that the price of x is 22 and the price of is 26 and that the budget is 2240. what is the optimal amount of goods x and that should be purchused with this budget? of y уLast week Sara’s income was $12 a week. The price of popcorn was $3 a bag, and the price of a smoothie was $3.e. Draw a graph of Sara’s budget line with the quantity of smoothies on the x-axis.f. What is the slope of Sara’s budget line? What determines its value?Suppose you have a budget of 30 to spend on two goods: pizzas and burgers. Each pizza is $5 while each burger is $10. Suppose you already purchased 6 pizzas. What is the maximum number of burgers that you can buy with the remaining funds in your budget?
- 1. 2. Suppose Frank enjoys traveling and his utility is a function of the number of airplane trips he takes and the number of bus rides he takes. His utility function is given by U(b,p) = 3b0-4p0.8. A trip on a plane costs $400, a trip on the bus costs $50 and Frank has $3,000 to spend on travel. a. Draw Frank's budget line on a graph with bus trips on the vertical axis. b. Calculate AND INTERPRET the slope of Frank's budget line. c. Draw a representative indifference curve on your graph and provide a function that describes the slope of this indifference curve (i.e., find Frank's marginal rate of substitution). What is the INTERPRETATION of the marginal rate of substitution? d. What two conditions must be met in order for Frank to maximize his utility? e. What are the utility maximizing quantities of plane trips and bus trips for Frank? Given income of $1000, Px = 25 and Py = 40, find (1) a function for the MRS and (2) the utility maximizing consumption bundle for each of the…1. Suppose Frank enjoys traveling and his utility is a function of the number of airplane trips he takes and the number of bus rides he takes. His utility function is given by U(b,p) = 3b0-4p0.8. A trip on a plane costs $400, a trip on the bus costs $50 and Frank has $3,000 to spend on travel. a. Draw Frank's budget line on a graph with bus trips on the vertical axis. b. Calculate AND INTERPRET the slope of Frank's budget line. c. Draw a representative indifference curve on your graph and provide a function that describes the slope of this indifference curve (i.e., find Frank's marginal rate of substitution). What is the INTERPRETATION of the marginal7. Suppose U = x₁x2 and the budget constraint is given as x₁ + 1 = B, solve for x and 1-α 8. Suppose U = xx and our budget is given as p₁x₁+P2x2 = m, where m is our income. Solve for solve for x and x₂. 9. Suppose now we want to minimize our expenditure while achieving a certain amount of utility. So say our budget is given as P₁x₁ + P2x2, which we want to minimize, while our utility x and x = u, where u is the level of utility we would like to achieve. Solve for x and x₂.
