It will take 8.04 years for the initial investment of $15000 to become $30,000
What is the future value of an investment?
The future value of $15,000 invested now earning a rate of return of 9% per year is $30,000, it the future equivalent of an amount invested now when the invested amount has earned interest over a specific period of time.
The below future value formula of single cash flow can be used to determine the number of years it takes for the initial investment to double.
FV=PV*(1+r)^N
FV=future value=$30,000
PV=initial investment=$15,000
r=rate of return=9%
N=number of years it takes for the initial investment to double=unknown(assume it is X)
$30,000=$15000*(1+9%)^N
$30000/$15000=(1+9%)^N
2=1.09^N
take log of both sides
ln(2)=N*ln(1.09)
N=ln(2)/ln(1.09)
N=8.04 years
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Answer:
False
Explanation:
The case stated in question statement does not refer to focused differentiation strategy rather it is an example of Focused cost leadership strategy.
Focused cost leadership strategy is one that is competes on price margins targeting a narrow market and setting the price lower than other already existing competitors.
While, on the other end a focused differentiation strategy targets acquiring market by introducing some different product.
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Answer:
Option b is correct
Explanation:
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Answer:
True
Explanation:
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