Abdullah1860
16.04.2020 •
Mathematics
PLEASE HURRY
Jacquees deposited $1900 into an account that earns 4% interest compounded semiannually. After T years, Jacquees has $3875.79 in the account. Assuming he made no additional deposits or withdrawals, how long was the money in the account?
Compound interest formula: v(t)=p(1+r/n)^nt
T= years since initial deposit
N= Number of times compounded per year
R= annual interest rate (as a decimal )
P= initial (principal) investment
V(t)= The value of investment after T years
- 2 years
-9 years
-18 years
-36 years
Solved
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Ответ:
t=18 years
Step-by-step explanation:
A year has two semesters, then
n = 2v(t)=p(1+r/2)2t
3875.79 = 1900∗(1+(0.04/2))^2t
2.0398895 = (1+0.042)^2t
Apply natural logarithm on both sides
ln(2.0398895) = ln[(1+0.042)^2t]
Then simplify,
0.712896 = 2t∗ln(1.02)
t = 0.712896 / (2∗ln(1.02))
t=18 years
Ответ:
That's correct B. -1,2