se the sinking fund formula shown to the right to determine the monthly payment needed to accumulate ​$560,000 with 9​% interest are compounded monthly for 31 years. p=Arn1+rnnt−1 The monthly invested payment

Fint the periodic payments PAT necessary to accumulate the given amount in an annity account. (Assume end-of-period deposita and compounding at the same intervals as depovits. Round your answer to the nearest cent.) $65,000 in a fund paying 3% per year, whth quarterty payments for 20 years PHT-1

determine the size of the payments that must be made to a sinking fund in order to accumulate $233,188 if the interest rate is 5.25% compounded quarterly and payments are made for 7 1/4 years. Use TVM solver

Use the sinking fund formula shown to the right to determine the semiannual payments with 8% interest are compounded semiannually for 4 years to accumulate $24,000.

Sinking fund formula found to nearest cent annual payments with 6% interest compounded annually for 5 years and will accumulate 8400

Determine the monthly payment necessary to accumulate $30,000 in a fund paying 6% per year, compounded monthly, for 8 years. (Assume end-of-period deposits and compounding at the same intervals as deposits.) Round your answer to the nearest cent.

Use the sinking fund formula shown to the right to determine the monthly payment needed to accumulate ​$400,000 with 7​% interest are compounded monthly for 29 years.   The monthly invested payment is ​$

You deposit 20,000 today into a fund paying ?(1)=8%. From this fund, you receive 10 payments of R, with the payments made at the end of 2 years, 4 years, 6 years, …, 20 years. What is R?

Find the periodic payment for each sinking fund that is needed to accumulate the given sum under the given conditions. (Round your answer to the nearest cent.) FV = $1,500,000, r = 4.7%, compounded semiannually for 25 years

Find the periodic payment for each sinking fund that is needed to accumulate the given sum under the given conditions. (Round your answer to the nearest cent.) FV = $1,200,000, r = 4.9%, compounded quarterly for 45 years $