The answer depends on whether the 7.5 percent refers to an annual equivalent rate (AER) or a semi-annual rate.
If it the AER, then the amount is 12074.41 (approx).
In the unlikely event that it is the 6-month rate (equivalent to almost 15.6% per annum), the initial amount is 9719.42
The answer depends on whether the 7.5 percent refers to an annual equivalent rate (AER) or a semi-annual rate.
If it the AER, then the amount is 12074.41 (approx).
In the unlikely event that it is the 6-month rate (equivalent to almost 15.6% per annum), the initial amount is 9719.42
The answer depends on whether the 7.5 percent refers to an annual equivalent rate (AER) or a semi-annual rate.
If it the AER, then the amount is 12074.41 (approx).
In the unlikely event that it is the 6-month rate (equivalent to almost 15.6% per annum), the initial amount is 9719.42
The answer depends on whether the 7.5 percent refers to an annual equivalent rate (AER) or a semi-annual rate.
If it the AER, then the amount is 12074.41 (approx).
In the unlikely event that it is the 6-month rate (equivalent to almost 15.6% per annum), the initial amount is 9719.42
The answer depends on whether the 7.5 percent refers to an annual equivalent rate (AER) or a semi-annual rate.
If it the AER, then the amount is 12074.41 (approx).
In the unlikely event that it is the 6-month rate (equivalent to almost 15.6% per annum), the initial amount is 9719.42
Coinciding angles.
Initial Value Problem. A differential equation, coupled with enough initial conditions for there to be a unique solution. Example: y'' - 6y = exp(x) ; y'(0) = y(0) = 0
Linear
The initial zeros are not significant digits. Therefore, the scientific notation for this number is 2.5 X 10.
One example... X = 1/2 A t2 + V0 t + X0 Where X is distance, A is acceleration, t is time, V0 is initial velocity, and X0 is initial distance. This allows you to calculate where you would be given a starting position, velocity, and acceleration, after a specified time, such as in an automobile.
6% compounded annually is equivalent to an annual rate of 12.36%. To increase, at 12.36% annually for 3 years, to 10000, the initial deposit must be 7049.61
If the interest is simple interest, then the value at the end of 5 years is 1.3 times the initial investment. If the interest is compounded annually, then the value at the end of 5 years is 1.3382 times the initial investment. If the interest is compounded monthly, then the value at the end of 5 years is 1.3489 times the initial investment.
It depends how the interest is calculated. If it's compounded, your initial 500 investment would be worth 638.15 after 5 years.
n=? PV=-$200 FV=$544 i=8% it will take 13 yrs
Simple interest (compounded once) Initial amount(1+interest rate) Compound Interest Initial amount(1+interest rate/number of times compounding)^number of times compounding per yr
Every marketing campaign requires an initial investment of time and/or money. Return on investment is a metric that measures whether a campaign earned enough money to be worth the initial cost.
(1 + .07/4)4x = 3 4x log(1+.07/4) = log(3) x = 0.25 log(3)/log(1.0175) = 15.83 The amount of the original investment doesn't matter. At 7% compounded quarterly, the value passes triple the original amount with the interest payment at the end of the 16th year.
Average rate of return=Average profit /Initial investment*100% or ARR=Average profit /Average investment*100% or ARR=Total profit /Initial Investment*100%
There are 2 basic types of annuities: deferred and immediate, and the right one depends on where you are in life. A deferred annuity will accumulate money while an immediate will allow you to receive payouts shortly after you've made your initial investment.
We can think of two ways that could happen: 1). The initial investment amounts (the principles) may be different. 2). Interest on the two investments may be compounded at different intervals.
Win investment refers to an investment that provides a positive return on the initial investment over an extended period even during a declining market.
NPV/Initial Cost of Investment