Accumualted vakue on 18th birthday=1200*(1.0582^6)+1300*(1.0582^5)+1400*(1.0582^4)+1500*(1.0582^3)+1600*(1.0582^2)=8734.516061
1. Gilda receives an annuity-due with a payment each month. The annuity has its first payment...
Erik receives an eight year annuity immediate with monthly payments. The first payment is $300 and the payments increase by $6 each month. The payments are deposited in an account earning interest at a nominal rate of 6% convertible monthly. What is the balance in the account at the end of eight years? Answer is 69,042.81 Do it without excel!!!
I really need help with #31! any help would he appreciated, im
really struggling...
s 21 An uncle said he would set up an ordinary annuity for a newly born niece and $100 a month, with the last payment to occur on her 18th birthday. The payments would earn 6% annual interest, compounded monthly. The aunt aid they should just give the niece a lump sum of money now that would grow to the same amount (at 6% annual interest,...
Jean receives annuity payments at the end of every six months. If she deposits these payments in an account earning interest at 9% compounded monthly, what is the equivalent semi-annually compounded rate of interest? What sum of money must be deposited at the end of every 3 months into an account paying 6% compounded monthly to accumulate to $25,000 in 10 years? Irina deposited $150 in a savings account at the end of each month for 60 months. If the...
Serena receives a fifty-year annuity-due that has payments that start at $2,000 and increase by 2.6% per year through the twenty-fourth payment, then stay level at $4,000. Find the accumulated value of this annuity at the end of fifty years if the annual effective rate of interest remains 6.3% throughout the time of the annuity.
1.In the following ordinary annuity, the interest is compounded with each payment, and the payment is made at the end of the compounding period. Find the amount of time needed in years for the sinking fund to reach the given accumulated amount. (Round your answer to two decimal places.) $4500 yearly at 7% to accumulate $100,000. 2.In the following ordinary annuity, the interest is compounded with each payment, and the payment is made at the end of the compounding period....
In the following ordinary annuity, the interest is compounded
with each payment, and the payment is made at the end of the
compounding period.
An individual retirement account, or IRA, earns tax-deferred
interest and allows the owner to invest up to $5000 each year. Joe
and Jill both will make IRA deposits for 30 years (from age 35 to
65) into stock mutual funds yielding 9.6%. Joe deposits $5000 once
each year, while Jill has $96.15 (which is 5000/52) withheld...
In the following ordinary annuity, the interest is compounded with each payment, and the payment is made at the end of the compounding period. An individual retirement account, or IRA, earns tax-deferred interest and allows the owner to invest up to $5000 each year. Joe and Jill both will make IRA deposits for 30 years (from age 35 to 65) into stock mutual funds yielding 9.8%. Joe deposits $5000 once each year, while Jill has $96.15 (which is 5000/52) withheld...
Michael is receiving an annuity due with monthly payments for 20 years. Each monthly payment in the first year is 130. Each monthly payment in the second year is 260. Each monthly payment in the third year is 390. The payments continue to increase in the same pattern until each monthly payment in the 20th year is 2600. Using an annual effective rate of interest of 7%, calculate the present value of this annuity.
1- In the following ordinary annuity, the interest is compounded with each payment, and the payment is made at the end of the compounding period. Find the amount of time needed for the sinking fund to reach the given accumulated amount. (Round your answer to two decimal places.) $275 monthly at 5.6% to accumulate $25,000. _________yr 2- Determine the amount due on the compound interest loan. (Round your answers to the nearest cent.) $18,000 at 3% for 15 years if...
5. (10 points) An annuity due has a first payment of 200 and increases by 100 each year until payments reach 500. There are 5 further payments of 500. Find the present value at 6%.