EBK INTERMEDIATE MICROECONOMICS AND ITS
12th Edition
ISBN: 9781305176386
Author: Snyder
Publisher: YUZU
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Question
Chapter 2, Problem 2.1P
A
To determine
To Find:The number of apples that the individual decides to buy, if he chooses only apples to buy.
B
To determine
To Find:The number of bananas that the individual decides to buy, if he chooses only bananas to buy.
C
To determine
To Find:The number of bananas that the individual can buy with the leftover amount, if he chooses 10 apples to buy.
D
To determine
To Find:The number of bananas that the individual can buy if he prefers to buy one less apple from the above part C.
E
To determine
To derive:An algebraic equation for the individual’s budget constraint and depict it on the graph considering all the results derived through parts A and D.
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Peter and Cindy each had some money at first. Peter started spending $1.20 daily.
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Suppose Jane has $100$100 and is going to have a birthday party. She wants to order pizza and sushi. The price of a pizza is $6$6, and the price of one package of sushi is $8$8. Considering that she decided to spend $60$60 on pizza, how many pizzas and packages of sushi can Jane order? Enter your answer in the box below and round down to the nearest whole number if necessary; rounding your answer up may cause Jane to exceed her budget.
Suppose you go to Trader Joe's to buy fruit for the week. You only like apples (A) and bananas
(B) and your weekly fruit budget is $11. When you arrive at Trader Joe's you notice that the
price of an apple is $1.00 and the price of a banana is $0.25.
QUESTION #1: How many apples and bananas should you buy?
QUESTION #2: When you have found the answer, draw a diagram that shows the outcome.
Step #1. Determine your preferences. Let's suppose that your preferences can be represented
by the following utility function: U(A, B) = AªBB = A0.40 B0.60
FYI: This utility function is known as a Cobb-Douglas utility function. It is the most commonly used function used in
economics! The reason we like it so much is that it has:
1. Constant returns (double your consumption of A and B and your utility doubles); a + B = 1
2. Diminishing marginal utility (the extra utility gained from consuming A (or B) decreases as you consume more of
the A good (or B good); a 0.40); B > a.
Step #2: Determine your…
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