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3. The Rule of 72 is a very useful approximation for understanding exponential growth. The Rule states that (72 / the interes

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Answer #1

Based on the Rule 72,

The states that (72/the interest rate)=Double Time

Let us compute the double time period for the given situation where $1,000 are invested @ 12% for 62 Years.

Double time = 72/Interest rate

=72/12

=6 years

That means when we invest $10 it double in 6 years

i) Investment worth at retairment(62 years) if you are now 50 years old.

Computation of Remaining years = Retairment age - Present age

Remaining Years = 62-50=12 Years

As we computed the double time as per the Rule 72 is 6 years

The years left are twice the double time

Hence, the amount which is going to be realized at the time of Retairment age is =

The amount is going to be double twice in the 12 years

i.e, 4 times the amount you invested = (2*2)*$1,000 = $4,000.

ii) Investment worth at retairment(62 years) if you are now 38 years old.

Computation of Remaining years = Retairment age - Present age

Remaining Years = 62-38=24 Years

As we computed the double time as per the Rule 72 is 6 years

The years left are four times the double time

Hence, the amount which is going to be realized at the time of Retairment age is =

The amount is going to be double four times in the 24 years

i.e, 4 times the amount you invested = (4*2)*$1,000 = $8,000.

iii) Investment worth at retairment(62 years) if you are now 20 years old.

Computation of Remaining years = Retairment age - Present age

Remaining Years = 62-20=42 Years

As we computed the double time as per the Rule 72 is 6 years

The years left are seven times the double time

Hence, the amount which is going to be realized at the time of Retairment age is =

The amount is going to be double seven times in the 42 years

i.e, 4 times the amount you invested = (7*2)*$1,000 = $14,000.

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