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Paul [167]
3 years ago
9

In which case below does a person’s purchasing power from saving increase the most? a. the nominal interest rate = 10% and infla

tion = 8% b. the nominal interest rate = 9% and inflation = 6% c. the nominal interest rate = 8% and inflation = 4% d. the nominal interest rate = 7% and inflation = 2%
Business
1 answer:
rosijanka [135]3 years ago
7 0

Answer:

The correct answer is option d.

Explanation:

A person earns interest on saving. The increase in the purchasing power is equal to the real interest rate of the savings. Real interest rate is the inflation adjusted interest rate. It is calculated by deducting the rate of inflation from the nominal interest rate.

a. The nominal interest rate = 10% and inflation = 8%

Real interest rate

= Nominal interest rate - Inflation rate

= 10% -  8%

= 2%

b. The nominal interest rate = 9% and inflation = 6%

Real interest rate

= Nominal interest rate - Inflation rate

= 9% -  6%

= 3%

c. The nominal interest rate = 8% and inflation = 4%

Real interest rate

= Nominal interest rate - Inflation rate

= 8% -  4%

= 4%

d.  The nominal interest rate = 7% and inflation = 2%

Real interest rate

= Nominal interest rate - Inflation rate

= 7% -  2%

= 5%

Since the real interest rate is highest in case of option d, it is the correct answer.

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MatroZZZ [7]

The market price of a security is $50. Its expected rate of return is 14%, and the market price of the security  is mathematically given as

MR=27.368

<h3>What will be the market price of the security if its correlation coefficient with the market portfolio doubles?</h3>

Generally, the equation for expected rate return is mathematically given as

RR=(Rf+beta*(Rm-Rf)

Therefore

RR=(Rf+beta*(Rm-Rf)

Beta= (13-7)/8

Beta=0.75

In conclusion, the market price of a security

MR=DPs/RR

Where

Po=DPS/RR'

DPS=40*0.13

DPS=$5.23

and

RR=&+1.5*8

RR=19%

Hence

MR=$5.23/0.19

MR=27.368

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2 years ago
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Answer:

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Types of segmentation includes:

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Artyom0805 [142]

Answer:

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A man in San Rafael County was discovered committing workers' compensation fraud. He had been observed working while at the same
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Answer:

1. Yes

2. - privacy concerns

- may lack full details.

Explanation:

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