How long will it take a sum of money to triple if it is invested at
1 answer:
Answer:
11.64 years
Step-by-step explanation:
A = P(1+r/n)^nt
r = interest rate in decimals
t = time in years
n = number of times compounded per year
A = future amount
P = initial amount
We are given that our money will triple so we can let A = 3x if we let P = x
r = 0.1
n = 1
then we can write
3x = x(1+(0.1/1))^1t
3x = x (1.1)^t
3 = 1.1^t (divide both sides by x)
take log of each side
log 3 = log 1.1^t
log 3 = t*log(1.1)
t = log 3 / log(1.1)
t = 11.64 years
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