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Option D

6y: P > 3P
12y: 3P > 9P
18y: 9P >27P
24y: 27P > 81P

81P - 3P = 78P
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mangamma
A man invested $ P in a long term investment plan for 24 years at an interest compounded annually. Due to some financeil crisis he had to withdraw money at the end of 6 years. How much more amount could be have gotten after 24 years if he received $ 3P after 6 years. It is known that there were no other charges of deduction in the plan?
A) 9P
B)24P
c)72P
D)78P
E)81P

24 years / 6 years as every 6 years the investment becomes thrice of the investment . So we get 24/6 = 4 intervals .

Now,
P$ ---------3P$ (1-6 YEARS)
3P$--(*3)--9P& (6-12 YEARS)
9P$--(*3)--27P$ (12- 18 YEARS)
27P$-(*3)--81P$ (18- 24 YEARS)

NOW How much more amount could he have gotten after 24 years , simply find difference between the amt he received and the final amt which he would have received after 24 years = 3P$ -81P$ = 78$ ,

ANSWER IS D
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Let the rate of interest be X%
3P = P( 1+X% )^6
3 = ( 1+X% )^6

Let A be amount after 24 years
A = P( 1+X% )^24
A = P(( 1+X% )^6)^4
A = P( 3 )^4
A = 81P

So
81P - 3P = 78P

So Torres would have gotten 78P more if he would have invested for 24 years

Correct answer is D
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