Question

1. Suppose that the demand for loanable funds for car loans in the Milwaukee area is...

1. Suppose that the demand for loanable funds for car loans in the Milwaukee area is $10 million per month at an interest rate of 10 percent per year, $11 million at an interest rate of 9 percent per year, $12 million at an interest rate of 8 percent per year, and so on

a. If the supply of loanable funds is fixed at $15 million, what will be the equilibrium interest rate?

b. If the government imposes a usury law and says that car loans cannot exceed 3 percent per year, how big will the monthly shortage (or excess demand) for car loans be?

c. What if the usury limit is raised to 7 percent per year?

Interest rate on Loan

Demand for Loanable Funds

Supply of Loanable Funds

10%

$10 million

$15 million

9%

$11 million

$15 million

8%

$12 million

$15 million

7%

$13 million

$15 million

6%

$14 million

$15 million

5%

$15 million

$15 million

4%

$16 million

$15 million

3%

$17 million

$15 million

2%

$18 million

$15 million

1%

$19 million

$15 million

2. Suppose that the interest rate is 4 percent. What is the future value of $100 four years from now? How much of the future value is total interest?

Beginning Period Value

Yearly Interest

Future Value

Year 1

100

Year 2

Year 3

Year 4

Total Interest = Future Value – Initial Value

Homework Answers

Answer #1

a)

Loanable funds demanded is equal to Loanable funds supplied at interest rate of 5%. So, equilibrium interest rate is 5%

b)

If interest rate =3%

Loanable funds demanded=$17 million

Loanable funds supplied=$15 million

Shortage=Loanable funds demanded-Loanable funds supplied=17-15=$2 million

c)

If maximum permitted interest rate is 7%.

It is above equilibrium interest rate. So, it is non-binding. Market will remain at equilibrium at 5%

2)

Beginning Period Value Yearly Interest Future Value
Year 1 $100.00 100*4%=$4.00 $104.00
Year 2 $104.00 104*4%=$4.16 $108.16
Year 3 $108.16 108.16*4%=$4.33 $112.49
Year 4 $112.49 112.49*4%=$4.50 $116.99

Future Value in 4 years from now=$116.99 (Refer above table)

Total Interest=Future Value-Initial Value=116.99-100=$16.99

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