Find the simple interest.​ (The rate is an annual rate unless otherwise noted. Assume 360 days in a​ year.)   p=​$200​, r=4​%, t=5 years   A. ​$10   B. ​$40   C. ​$160   D. ​$4

Find the future value of the ordinary annuity. PMT= $2500, i = 7.4% interest compounded quarterly for 15 years A. $270,775.36 B. $405,910.50 C. $64,792.52 D. $398,537.55

Calculate the future value of $8,000 in a. 9 years at an interest rate of 9% per year. b. 18 years at an interest rate of 9% per year. c. 9 years at an interest rate of 18% per year. d. Why is the amount of interest earned in part (a) less than half the amount of interest earned in part (b)?

Find the accumulated amount A if the principal P is invested at the interest rate of r/year for t years. (Use a 365-day year. Round your answer to the nearest cent.) P = $120,000, r = 2.75%, t = 4,  compounded daily

Calculate interest using a 360-day year. If required, round your answers to the nearest cent.

= Calculate the future value of $8,000 in a. Four years at an interest rate of 8% per year. b. Eight years at an interest rate of 8% per year. c. Four years at an interest rate of 16% per year. d. Why is the amount of interest earned in part (a) less than half the amount of interest earned in part (b)? ...

Suppose that the interest rate is 5 percent. Instructions: Enter your answers rounded to 2 decimal places. a. What is the future value of $100 six years from now? $ How much of the future value is total interest? $ b. By how much would total interest be greater at an interest rate of 7 percent than at an interest rate of 5 percent?

what is the time zero or right now value of $400 perpetuity due an interest rate of 7.5%

Using Table 11-1, calculate the compound amount and compound interest (in $) for the investment. (Round your answers to the nearest cent.) Time Nominal Interest Compound Compound Principal Period (years) Rate (%) Compounded Amount Interest $5,100 8 quarterly Need Help? Read It

0.1 x (0.8) fort = 1, 2, Problem 5. The spot rate of interest is defined by st 3, 4, 5. Find the present value of a 5-year annuity-due in which the first payment is equal to $1000, and each subsequent payment increases by 6% of the immediately preceding payment.