1.
We can calculate the effective rate from the below formula:
Given the periodic nominal rate r compounded m times per per
period, the equivalent periodic nominal rate i compounded q times
per period is
i=q×[(1+r/m)^mq?1]
First we have to calculate annual effective rate from the given
rate which is compunded every two months,
using the above formula (or use the financial calculator), we get
the annual effective rate as 21.4601%
Now, we convert the annual rate to semi annual compounding, we get the rate as 20.4179%
2.
Assuming we do not spend any money; the entire amount is
invested at 8%p.a.; and the income grows at 3.1%
using excel, we can calculate the total amount, which comes out to
be
4,655,698.80 |
The effective interest rate is 19.76% for 28 months. If interest is compounded every two months,...
What effective interest rate per two-months, compounded continuously, is equivalent to a nominal rate of 10% per year? The effective interest rate per two-months is _______ %
A. For a nominal interest rate of 129 compounded every two months, the actual interest rate per compounding period B 29 C12 55196 D 12.486% RA
If the nominal annual interest rate is 24% compounded continuously, then the effective interest rate per six-months is OA. (20.24 - 1) OB. (20.24 - 1) O C. 6x (20.02 - 1) OD. €0.04 - 1 O E. 20.12 - 1
5. For a nominal interest rate of 12%, compounded every three months, the actual interest rate per compounding period is: a. 4% b. 1% c.2% d. None of the above
I need 17-30!!
Calculate the yearly interest rate if an investment is paid 1.75% interest every two months 17 2.18 Calculate the interest rate per interest period if the yearly interest rate is 13% and the number of interest periods per year is three. 2.19 Calculate the number of interest periods per year if the yearly interest rate is 15% and the interest rate per interest period is 2.5% 2.20 Calculate the yearly interest rate if there are 12 interest...
The nominal interest rate is 10% compounded semiannually. What amount will need to be deposited every six months to be able to have enough money to pay three annuity payments of $5,000 for three years beginning at the end of year seven? The deposits begin now and continue every six months until six deposits have been made. The amount to be deposited every six months is?
What interest rate compounded daily will yield an effective interest rate of 2%? A rate of % compounded daily will yield an effective rate of 2%? (Round to two decimal places as needed.)
for Weekly an interest rate 11% per year compounded calculate the annual effective interest rate that the number of weeks in any year is 52 assuming
Calculate the effective interest rate for each of the following nominal interest rates: a. 5.01% compounded quarterly. 0.00% Round to two decimal places b.5.01% compounded monthly. 0.00 % Round to two decimal places
Catherine purchases a retirement annuity that will pay her $2,500 at the end of every six months for the first ten years and $600 at the end of every month for the next six years. The annuity earns interest at a rate of 2.8% compounded quarterly.a). What was the purchase price of the annuity?b). How much interest did Catherine receive from the annuity?