It is 80 currency units.
Kate invested 4500.
That completely depends on what rate of interest you can expect your investment to earn, and how often you can expect the investment interest to be compounded. The assumed rate of interest has more effect on the final value than even the annual payment has, yet the question ignores it completely.
Oh, dude, it's like super simple math. So, to calculate the principal amount P, you just divide the interest by the interest rate times the number of years. In this case, 40 divided by (10% times 5 years) gives you the principal amount P. That's like, what, 80 bucks? Math is fun, right?
The first responder posted this response:$1,280.08====================================The next responder posted this response:Assuming the 5% interest rate is the nominal annual rate, the first step is to calculate the effective interest rate.ieffective = (1+r/m)m - 1where r is the nominal rate (.05) and m is the compounding periods per year (semiannual = 2 compoundings per year).ieffective = (1+.05/2)2 - 1 = .0506Simply use this effective rate to solveFuture Value = Present Value * (1+i)nwhere i is the effective interest rate and n is the number of years.F = 1000*(1+.0506)5 = $1280.08
The 5% interest rate of 1194 is 59.7
The total interest is 67.65 dollars.
If you invested 7580 and after 5 years you have 3126.75 then the annual interest rate is negative. It is -16.23%.
The rate is 1600/8000 = 1/5 = 20%
Depends on the rate. A 5% annual rate will give 50,000 for example.
$14,693.28
Amount to Deposit (P) = ? Time (N) = 15 months or 1.25 years Rate of Interest (R) = 5 Interest Earned = 200 Formula for Interest = P * N * R / 100 Rearranging the formula we get: P = Interest * 100 / N * R = (200 * 100) / 1.25 * 5 = 20000 / 6.25 = 3200 If they want to earn 200 interest they must deposit 3200 as the amount for the certificate of deposit.
1/12th of 5% because there are 12 months in a year. ANSWER:- 1/60th per cent, which is the same as 0.01667 of the amount invested.
If the interest rate is the annual equivalent rate then the frequency of compounding is irrelevant.In that case, it would be 146.93In the unlikely even that the interest rate is 8% per month, equivalent to approx 152% annual, it would be worth 10125.71
5%
Interest = (Principal x Time x Rate)/100 = (200 x 1 x 5)/100 = 10
Assuming the interest is NOT compound - 3 years !