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marusya05 [52]
3 years ago
12

05) Assume that prices and wages adjust rapidly so that the markets for labor, goods, and assets are always in equilibrium. What

are the effects of each of the following on output, the expected real interest rate, and the current price level? (a) a temporary increase in taxes (b) a reduction in the effective tax rate on capital (c) an increase in expected inflation
Business
1 answer:
Kay [80]3 years ago
4 0

Answer:

Explanation:

a. A temporary increase in government purchases would result in a  reduction in savings, which would, in turn, lead to the implementation of higher taxes by the government so as to match prices and wages.

This would: make output to remain unchanged, real interest to increase and current price level to increase as well.

b. A reduction in expected inflation would lead to an increment in the demand for real money, as people do not expect inflation to increase for a while. Thus, more demand creates a reduction in the price level. Everything else remains unchanged. This would: make output remain unchanged, real interest remain unchanged and the current price level to decrease.

C. A temporary increase in labor supply would make more people have jobs and therefore more people can save. If more people save the interest rates are liable to decrease therefore money demand will increase. This would: make output to increase, real interest to decline and current price level to decrease.

d. An increase in the interest rate paid on money will lead to a higher demand for money. With an unchanged nominal money supply and higher money demand, the price would decline but everything remains unchanged. This would make: output remain unchanged, real interest remains unchanged and the current price level decrease.

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3 years ago
You plan to invest in bonds that pay 6.0%, compounded annually. If you invest $10,000 today, how many years will it take for you
kati45 [8]

Answer:

The answer is 16 years.

Explanation:

The formula for calculating the value of an investment that is compounded annually is given by:

V(n)=(1+R)^nP

Where:

n is the number of years the investment is compounded,

R is the annual interest rate,

P is the principal investment.

We know the following:

25000=(1+0.06)^n \times 10000

And we want to clear the value <em>n</em> from the equation.

The problem can be resolved as follows.

<u>First step:</u> divide each member of the equation by 10,000:

\frac{ 25000}{10000}=(1+0.06)^n \times \frac{ 10000}{10000}

2.5=(1.06)^n

<u>Second step:</u> apply logarithms to both members of the equation:

log(2.5)=log (1.06)^n

<u>Third step:</u> apply the logarithmic property logA^n=n.logA in the second member of the equation:

log(2.5)=n.log (1.06)

Fourth step: divide both members of the equation by log1.06

\frac{log(2.50)}{log (1.06)} =n

n= 15.7252

We can round up the number and conclude that it will take 16 years for $10,000 invested today in bonds that pay 6% interest compounded annually, to grow to $25,000.

6 0
3 years ago
On January 1, Year 1, Savor Corporation leased equipment to Spree Company. The lease term is 9 years. The first payment of $698,
Lelu [443]

Answer:

The interest revenue will Savor record in Year 1 on this lease at 9% is $347,697

Explanation:

Present value of Lease Payment = $4,561,300

Less: First Payment on Jan 1, 2018 = $698,000

Remaining Balance = $3,863,300

Interest Revenue for Year 1 at 9% = $3,863,300 × 9%

Interest Revenue for Year 1 at 9% = $347,697

8 0
3 years ago
If 7000 dollars is invested in a bank account at an interest rate of 7 per cent per year, Find the amount in the bank after 14 y
Harlamova29_29 [7]

Answer:

1. Interest compounded annually = $18,049.74

2. Interest compounded quarterly = $18,493.77

3. Interest compounded Monthly = $18,598.16

4. Interest compounded continuously = $18,651.19

Explanation:

First let me state the formula for compound interest:

The future value of a certain amount which is compounded is the total amount (Principal + interest) on the amount of money, after compound interests have been applied, and this is shown below:

FV = PV (1+\frac{r}{n} )^{n*t}

where:

FV = Future value

PV = Present value = $7,000

r = interest rate in decimal = 0.07

n = number of compounding periods per year

t = compounding period in years = 14

For interests compounded continuously, the Future value is given as:

FV = PV × e^{r*t}

where

e is a mathematical constant which is = 2.7183

Now to calculate each on the compounding periods one after the other:

1. Interest compounded annually:

here n (number of compounding periods annually) = 1

Therefore,

FV = 7,000 × (1+\frac{0.07}{1})^{14}

FV = 7,000 × 1.07^{14} = $18,049.74

2. Interest compounded quarterly:

here, n = 3 ( there are 4 quarters in a year)

FV = 7,000 × (1+\frac{0.07}{4} )^{4*14}

FV = 7,000 × 1.0175^{56} = $18,493.77

3. Interest compounded Monthly:

here n = 12 ( 12 months in a year)

FV = 7,000 × (1+\frac{0.07}{12} )^{12*14}

FV = 7,000 × 1.005833^{168} = $18,598.16

4. Interests compounded continuously:

FV = PV × e^{0.07 * 14}

FV = 7,000 × 2.66446 = $18,651.19

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