Suppose you had a budget of $20.00 and the prices of a burger and a slice of pizza are $5.00 and $2.00 respectively. What would be your optimal consumption bundle?
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- Suppose you had a budget of $20.00 and the prices of a burger and a slice of pizza are $5.00 and $2.00 respectively.
What would be your optimal consumption bundle?
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- Suppose you had a budget of $20.00 and the prices of a burger and a slice of pizza are $5.00 and $2.00respectively. What would be your optimal consumption bundleSuppose you had a budget of $20.00 and the prices of a burger and a slice of pizza are $4.00 and $2.00 respectively. What is the marginal utility per dollar spent for the fourth burger?Jackie has a budget of $36 per month to spend on snacks. She can spend this budget on bags of potato chips (C) and Hershey chocolate bars (H). Potato chips cost $4 per bag, while Hershey bars cost $1 per bar. The utility that Jackie receives from consuming potato chips and Hershey bars is represented by the following utility function: U=3C2 H. Given that Jackie seeks to maximize her utility, find the number of potato chip bags and Hershey chocolate bars that Jackie will purchase each month.
- 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?Marie has a weekly budget of $24, which she likes to spend on magazines and pies. If the price of a magazine is $4 each, what is the maximum number of magazines she could buy in a week?Alex has a budget of $100 a month for movie tickets and restaurant meals. A movie ticket will cost $10 and a restaurant meal costs $20. Which of the following combinations is part of Alex’s budget constraint?
- Amanda consumes three different products: apple (x), orange (y) and banana (z). Her utility function is U=xy^2z^3. The prices of the products: px=20, py=30, pz=40. Her income that she spends for fruits is 3,000. How many apple (x), orange (y), and banana (z) does she buy in case of optimal consumption?Raymond consumes meatloaves and pineapples. He has decided that hismonthly budget will be $1500. Suppose that one meatloaf costs $375, while one pineapple costs $150. Suppose Raymond decides to cut his monthly budget in half. Coincidentally, the next time he shops, he learns that meatloaves and pineapples are on sale for half price. Show what happens to Raymond’s budget line?Use the following information to answer questions 1 through 8: A student has a monthly budget of $120 to spend on either burritos, which cost $6 each, or sodas, which cost $4 each. What is the largest number of burritos that the student could afford to purchase in one month? What is the largest number of sodas the student could afford to purchase in one month?
- Pam has a monthly budget of £120 to be spent on T-shirts and trainers. She could afford to buy two T-shirts and two pairs of trainers. She could also buy eight T-shirts. In each case, she would be spending her entire monthly allowance. a) Calculate the price of a T-shirt and the price of a pair of trainers. Write down Pam's budget equation and draw the corresponding budget line. Mark the two consumption bundles mentioned above. In your graph, clearly label the axes, the budget line, and calculate the coordinates of the points of intersection of the budget line with each axis. Interpret each of those points. b) Discuss how Pam's budget set would change if the price of a T-shirt doubles. Show the relevant changes graphically. How should Pam's income change so that she could still afford to buy two T-shirts and two pairs of trainers? c) Discuss how Pam's budget constraint would change if the government imposed a tax of £3 per each pair of trainers.Suppose John decides to buy 4 units of food and 4 units of clothing with his $12 budget. Would his marginal utility per dollar spent on food be greater than or less than his marginal utility per dollar spent on clothing? What does this tell you about how he should substitute food for clothing if he wanted to increase his utility without spending any more money?In Workout problem 5.1, Charlie has a utility function U(xA, xB) = xAxB, the price of apples is $1, and the price of bananas is $2. If Charlie's income were $160, how many units of bananas would he consume if he chose the bundle that maximized his utility subject to his budget constraint?
