Suppose the interest rate is 9.3% APR with monthly compounding What is the present value of an annuity that pays $80 every three months for five years? (Note: Be careful not to round any Intermediate steps less than six decimal places) The present value of the annuity is $(Round to the nearest cent)
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- Define the stated (quoted) or nominal rate INOM as well as the periodic rate IPER. Will the future value be larger or smaller if we compound an initial amount more often than annually—for example, every 6 months, or semiannually—holding the stated interest rate constant? Why? What is the future value of $100 after 5 years under 12% annual compounding? Semiannual compounding? Quarterly compounding? Monthly compounding? Daily compounding? What is the effective annual rate (EAR or EFF%)? What is the EFF% for a nominal rate of 12%, compounded semiannually? Compounded quarterly? Compounded monthly? Compounded daily?Suppose the interest rate is 6.9% APR with monthly compounding. What is the present value of an annuity that pays $100 every monthsix months for four years? (Note: Be careful not to round any intermediate steps less than six decimal places.) The present value of the annuity is $______ (Round to the nearest cent.)Suppose the interest rate is 8.7% APR with monthly compunding. What is the present value of an annuity that pays $105 every six months for five years? (Note: Be careful not to round any intermediate steps less than six decimal places. The present value of the annuity is? $ (Round to the nearest cent.)
- Suppose the interest rate is 7.7% APR with monthly compounding. What is the present value of an annuity that pays $100 every three months for five years? (Note: Be careful not to round any intermediate steps less than six decimal places.) The present value of the annuity is $_______ (Round to the nearest cent.)Suppose the interest rate is 6.9 APR with monthly compounding. What is the present value of an annuity that pays $110 every three months for five years? (Note: Be careful not to round any intermediate steps less than six decimal places.) Question content area bottom Part 1 The present value of the annuity is $ enter your response here. (Round to the nearest cent.)Suppose the interest rate is 8.3% APR with monthly compounding. What is the present value of an annuity that pays $105 every three months for seven years? (Note: Be careful not to round any intermediate steps less than six decimal places.) The present value of the annuity is $ (Round to the nearest cent.) (...)
- Suppose the interest rate is 6.4% APR with monthly compounding. What is the present value of an annuity that pays $95 every 6 months for 7 years? (Note: Be careful not to round any intermediate steps less than six decimal places.)Suppose the interest rate is 8.0% APR with monthly compounding. What is the present value of an annuity that pays $100 every six months for five years? (Note: Be careful not to round any intermediate steps less than six decimal places.)Find the future value of the ordinary annuity. Interest is compounded annually. R= 8000; i=0.07; n= 15 The future value of the ordinary annuity is $ (Do not round until the final answer. Then round to the nearest cent as needed.)
- Suppose the interest rate is 6.9% APR with monthly compounding. What is the present value of an annuity that pays $100 every three months for six years? (Note:Be careful not to round any intermediate steps less than six decimal places.)Suppose the interest rate is 8.0% APR with monthly compunding. What is the present value of an annuity that pays $100 every six months for five years? (Be careful not to round any intermediate steps less than six decimal places.)Find the amount accumulated FV in the given annuity account. HINT [See Quick Example 1 and Example 1.] (Assume end-of-period deposits and compounding at the same intervals as deposits. Round your answer to the nearest cent.) $1,400 is deposited quarterly for 10 years at 2% per year FV = $ Find the effective annual interest rate r (as a percent) of the given nominal annual interest rate. Round your answer to the nearest 0.01%. 13% compounded daily (assume 365 days per year) r =