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Genrish500 [490]
3 years ago
9

SOMEONE PLEASE HELP ME ASAP PLEASE!!!!!​

Business
1 answer:
natka813 [3]3 years ago
8 0

Answer:

A. it will go up

Explanation:

thats the answer

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9. Current one-year interest rates in Europe is 4 percent, while one-year interest rates in the U.S. is 2 percent. You convert $
Ulleksa [173]

Solution:

Given ,

1 Year interest rates in Europe = 4 %

1 Year interest rates in the U.S. = 2 %

You are translating $200,000 and spending $200,000 in French

Current spot rate of the euro = $1.20

a.   (2%-4%)/(1+4%)=(S - 1.20) / 1.20  

     S= $1.1769 one year Euro rate

b. ( $1 / 1.20 )( 1 + 4% )* 1.12 = $.9707 return of -2.93% (loss)

c. ( $1 / 1.20) ( 1 + 4%)* 1.31 = $1.1353 return of 13.53% (gain)

d . ($1 / 1.20) ( 1 + 4%) *S = $1 (1+2%) ;

        S=$1.1769          

A spot rate of over $1.17697 (this is the same in part A) would be effective.

7 0
3 years ago
Find the effective interest rate per payment period for an interest rate of 9% compounded monthly for each of the given payment
Temka [501]

Answer:

a. 0.75% per month

b. 2.25% per quarter

c. 4.5% semi- annually

d. 9% yearly

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a. Computing the effective interest rate per payment period for the payment schedule which is monthly:

Effective rate (monthly) = Nominal rate (r) / Compounded monthly (m)

where

r is 9%

m is 12

Putting the values above:

= 9% / 12

= 0.75% per month

b. Computing the effective interest rate per payment period for the payment schedule which is quarterly:

Effective rate (quarterly) = Nominal rate (r) / Compounded quarterly (m)

where

r is 9%

m is 4

Putting the values above:

= 9% / 4

= 2.25% per quarter

c. Computing the effective interest rate per payment period for the payment schedule which is semi- annually:

Effective rate (semi- annually) = Nominal rate (r) / Compounded quarterly (m)

where

r is 9%

m is 2 (every 6 months)

Putting the values above:

= 9% / 2

= 4.5% semi- annually

d. Computing the effective interest rate per payment period for the payment schedule which is annually:

Effective rate (annually) = Nominal rate (r) / Compounded yearly (m)

where

r is 9%

m is 1 (end of the year)

Putting the values above:

= 9% / 1

= 9% yearly

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