Respuesta :
Answer:
5.36 percent
Explanation:
A=P(1+r/100)^n
where
A=future value
P=present value
r=rate of interest
n=time period.
Hence
35996=29208(1+r/100)^4
(35996/29208)^(1/4)=(1+r/100)
(1+r/100)=1.0536(Approx)
Hence r=(1.0536-1)*100=5.36%
Answer: 5.36%
Explanation:
The problem above could be solved by applying the formula which relates Present value, future value, rate and time of an annuity.
From the question ;
Last Year Average selling price = Future Value(FV) = $35,996
Price 4 years earlier = Present Value (PV) at the time = $29,208
Period(t) = 4 years
Rate(r) = r
FV = PV × (1 + r)^4
35996 = 29208 × (1 + r/100)^4
$29208 × (1+r/100)^4 = $35996
(1+r)^4 = $35996/$29208
(1+r)^4 = 1.23240208
(1 + r) = (1.23240208) ^0.25
1 + r = 1.053629946
r = 1.053629946 - 1
r = 0.053629946
r = 0.0536
r = 5.36%