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Assignment 1 - Answers - Q4.pdf, Assignments of Macroeconomics

Assignment 1 Question 4 Answers

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Assignment 1 Answers Q4
4. Suppose that an economist hypothesizes that the annual quantity demanded of a specific computer
brand (QD) is determined by the price of the computer (P) and the average income of consumers (Y)
according to QD = Y 3P.
a. Which of these variables are endogenous and which are exogenous if we were interested in
constructing a theory that explains the determination of quantity demanded with emphasis on
the effect of price?
What is being studied and analysed is the quantity demanded for this computer brand. An
exogenous variable, in this context, is a variable that affects the quantity demanded without
being affected by it, and the determination of which is not specified by the model. Here, both
Y and P affect the quantity demanded without a mechanism being specified for how changes
in quantity demanded affects them (and it is not specified how Y and P are determined).
Therefore, in this context, both Y and P are exogenous. QD is the endogenous variable that is
being determined by the model specified.
b. What does the negative sign before the tem 3P imply about the relationship between QD and
P? What does the implicit positive sign before the term Y tell you about the relationship
between income and quantity demanded?
The negative sign indicates an inverse relationship between quantity demanded and price so
that an increase in price causes a decline in quantity demanded and decline in the price
result into and increase in quantity demanded.
The positive sign indicates a direct relationship between the quantity demanded and income
so that an increase in income causes an increase in quantity demanded and a decline in
income causes a decline in quantity demanded.
c. Suppose for the moment that average income is given and equals $6,000. Write a simplified
version of the demand relationship by inserting this value into the given expression above.
QD = 6000 3P.
d. Assuming that average income equals $6,000, calculate the values of QD when P = 0, P =
$500, P = $1,000, and P = $2,000.
DIY.
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Assignment 1 – Answers – Q

  1. Suppose that an economist hypothesizes that the annual quantity demanded of a specific computer brand ( QD ) is determined by the price of the computer ( P ) and the average income of consumers ( Y ) according to QD^ = Y – 3 P. a. Which of these variables are endogenous and which are exogenous if we were interested in constructing a theory that explains the determination of quantity demanded with emphasis on the effect of price? What is being studied and analysed is the quantity demanded for this computer brand. An exogenous variable, in this context, is a variable that affects the quantity demanded without being affected by it, and the determination of which is not specified by the model. Here, both Y and P affect the quantity demanded without a mechanism being specified for how changes in quantity demanded affects them (and it is not specified how Y and P are determined). Therefore, in this context, both Y and P are exogenous. QD^ is the endogenous variable that is being determined by the model specified. b. What does the negative sign before the tem 3 P imply about the relationship between QD^ and P? What does the implicit positive sign before the term Y tell you about the relationship between income and quantity demanded? The negative sign indicates an inverse relationship between quantity demanded and price so that an increase in price causes a decline in quantity demanded and decline in the price result into and increase in quantity demanded. The positive sign indicates a direct relationship between the quantity demanded and income so that an increase in income causes an increase in quantity demanded and a decline in income causes a decline in quantity demanded. c. Suppose for the moment that average income is given and equals $ 6 ,000. Write a simplified version of the demand relationship by inserting this value into the given expression above. QD^ = 6000 – 3 P. d. Assuming that average income equals $ 6 ,000, calculate the values of QD^ when P = 0 , P = $500 , P = $1, 000 , and P = $2, 000. DIY.

e. Put the relationship between P and QD^ (assuming Y = $6,000 ) on the grid putting P on the vertical axis. Indicate the intercept value on each axis. [Notice: Whatever the value of Y , when given, it becomes plays the role of the X-intercept in this example.] f. Assuming Y = $6,000, calculate the change in the quantity demanded when the price increases from $1,000 to 2,000. Do the same for a price increase from $500 to $1,000 and from $500 to $2,000. Call the change in the quantity demanded ∆𝑄𝐷^ and the change in the price ∆𝑃. (∆ means “change in.”) DIY. g. Calculate the slope of the relationship graphed in previous part. Since the graphed relationship is a straight line (it can be told by comparing the typical expression for a straight line given in class with P = 2000 1 3 QD), the slope can be calculated by measuring ∆𝑃^ ⁄∆ (^) 𝑄𝐷 between any two points along the line. For instance, if P changes from $500 to $1000, according to the demand relationship, QD^ changes from 4,500 units to 3,000. This implies ∆𝑃 = 1,000 – 500 = 500 and ∆𝑄𝐷 = 3,000 – 4,500 = - 1,500, and ∆𝑃^ ⁄∆ (^) 𝑄𝐷

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QD

Demand for the Computer Brand