To calculate the future value of $73,000 at a 7% annual interest rate compounded semiannually for 3 years, you can use the formula for compound interest:
[ A = P \left(1 + \frac{r}{n}\right)^{nt} ]
where ( A ) is the amount of money accumulated after n years, ( P ) is the principal amount ($73,000), ( r ) is the annual interest rate (0.07), ( n ) is the number of times interest is compounded per year (2), and ( t ) is the number of years (3).
Plugging in the values:
[ A = 73000 \left(1 + \frac{0.07}{2}\right)^{2 \times 3} \approx 73000 \times (1.035)^6 \approx 73000 \times 1.225 \approx 89,725. ]
Thus, the future value after 3 years is approximately $89,725.
It is 20000*(1.07)^60 = 1158928.54
9.5% semi-annually = 19.9025% annually.After 10 years 1200*(1.199025)^10 = 7369.93
800 x (1.04)6 ie Rs1012.26
I haven't gotten the answer to that test question either....the choices seem wrong
Annual: 176.23 Semiannually : 179.08 Quarterly: 180.61 Monthly: 181.67 Daily: 182.19 (assuming 365.25 days per year, on average).
$5,249.54
It is 20000*(1.07)^60 = 1158928.54
After 5 years, 20000 at 7% per annum compounded semiannually will be 20000*(1 + 0.5*7/100)2*5 = 20000*(1.035)10 = 28211.98
5000 x (1.03)10 = $6719.58
$1480.24
4500 x (1.01)14 = 5172.63
1000 x (1.025)8 which is $1218.40.
Semiannually over two years is equivalent to 4 periods. If the interest is 12% every 6 months, then the amount of interest is It is 8000*[(1.12)4 -1] =4588.15
9.5% semi-annually = 19.9025% annually.After 10 years 1200*(1.199025)^10 = 7369.93
800 x (1.04)6 ie Rs1012.26
You should have 5976.51 provided the fractional units of interest earned are also rolled into the capital.
It will take 11.9 (or 12) years.