If Jeannie invests $7,250 at a rate of 12%, compounded weekly, find the value of the investment after 10 years. $24,037.59 $16,027.44 $22,517.40 $24,070.85
Answer:
A(10)=$24037.59
Step-by-step explanation:
A(t) = P(1+(r/n))^(nt)
A(10) = 7250(1+(0.12/52))^(1052)
A(10) = $24037.59
The answer is option A $24,037.59
Step-by-step explanation:
P = @@MATH_TOKEN_0@@
r= 12% or @@MATH_TOKEN_1@@
t = 10 years
n = 52 (There are 52 weeks in a year)
The formula to be used is :
@@MATH_TOKEN_2@@
Now putting the values in the formula we get
@@MATH_TOKEN_3@@
@@MATH_TOKEN_4@@
=> $24028.96
This is closest to $24037.59, so the answer is option A $24,037.59