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IceJOKER [234]
3 years ago
8

The inflation rate over the past year was 3.8 percent. If an investment had a real return of 6.9 percent, what was the nominal r

eturn on the investment?
Business
1 answer:
Natalka [10]3 years ago
6 0

Answer:

Nominal rate of return= 10.96%

Explanation:

Inflation is the increase in the price level.It erodes the value of money.rise in the price of money

<em>Nominal interest is that quoted for investment or loan transactions. It has not been been adjusted for inflation.  </em>

<em>Real interest rate is the amount of interest in terms of the the quantity of good and services that can be purchased. It is the nominal interest rate adjusted for inflation. </em>

The relationship between inflation, real interest and nominal interest rate is given using the Fishers Effect;

N = ( (1+R) × (1+F)) - 1

N- nominal rate, R-real rate, F- inflation

Nominal rate of return =(1.038)× (1.069) - 1 = 0.109622

Nominal rate of return =  0.109622 × 100 = 10.96%

Nominal rate of return= 10.96%

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5 0
1 year ago
Galvanized Products is considering purchasing a new computer system for their enterprise data management system. The vendor has
alekssr [168]

Answer:

The present worth of this investment = -$31,204.78

Explanation:

Note: See the attached excel file for the calculation of the present worth of this investment (in bold red color).

In the attached excel file, the following are used:

Loan from bank = Purchase price * (1 / 4) = $130,000 * (1 / 4) = $32,500

Initial cost = Purchase price - Loan from bank = $130,000 - $32,500 = $97,500

The annual required equal loan payments is calculated using the formula for calculating loan amortization as follows:

P = (A * (r * (1 + r)^n)) / (((1 + r)^n) - 1) .................................... (1)

Where,

P = Annual required equal loan payment = ?

A = Loan amount from bank = $32,500

r = interest rate = 12%, or 0.12

n = number of payment years = 3

Substituting all the figures into equation (1), we have:

P = Annual required equal loan payment = ($32,500 * (0.12 * (1 + 0.12)^3)) / (((1 + 0.12)^3) - 1) = $13,531.34

From the attached excl file, the present worth of this investment is equal to -$31,204.78

Download xlsx
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3 years ago
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Answer:

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