Answer:
7 years.
Step-by-step explanation:
We know,
Future value = Present Value ×

Given,
Future Value, FV = $10,000
Present Value, PV = $6,651
Interest rate, i = 6% = 0.06
We have to determine how many years to acquire $10,000 in the future.
Now, $10,000 = $6,651 ×

or, $(10,000 ÷ 6,651) =

or, 1.5035 =

or, Log 1.5035 = n log 1.06
Using the calculator to find the value of log.
0.1771 = n × 0.0253
or, n = 0.1771 ÷ 0.0253
or, n = 7 years
7 years will be needed to acquire $10,000 in the future.