Answer:
A small difference in the annual rate of growth can make a big
difference as the decades go by because of the power of compunding
concept. The gain which we get by small annual growth on the first
year acts as a principal amount for the second and if the same
sequence continues because of power of compounding of growth final
difference of number is huge.
where, A = final amount we get
P = initial principal balance
r = interest rate
n= number of times interest applied per unit time
t = number of time period elapse.
As we can see from the equation rate is exponentially related to
time, so even a small increase in rate makes a huge amount when
time factor is long like few decades 20-30 years.
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