# FREE Finastra Math Assessment Test Questions and Answers

#### If interest is compounded every month, what is "n"?

Explanation

When interest is compounded every month, "n" represents the number of compounding periods per year. In this case, since interest is being compounded every month, there are 12 months in a year, so "n" would be equal to 12.

#### Which of these situations calls for the use of the formula A=Pert?

#### What is 7.25% expressed in decimal form?

Explanation

In decimal form, 7.25 percent equals 0.0725.

#### If interest is compounded every quarter, what is "n"?

Explanation

When interest is compounded every quarter, "n" represents the number of compounding periods per year. In this case, since there are 4 quarters in a year, "n" would be equal to 4.

#### Decimalize 150% to get its value.

Explanation

To convert 150% to a decimal, you need to divide it by 100.

150% / 100 = 1.5

So, the decimal value of 150% is 1.5. This means that if you have a value of 150% and you want to convert it to a decimal, you would multiply the value by 1.5.

#### You are paying $990 for a television with 9% sales tax. How much will the TV cost in the end?

Explanation

If you are paying $990 for a television with a 9% sales tax, you can calculate the total cost of the television including tax by adding the sales tax to the price of the television. To do this, you can use the following formula:

Total cost = Price of the television + Sales tax

where:

The price of the television is $990

Sales tax is 9% of the price of the television, which is 0.09 x $990 = $89.10

Plugging these values into the formula, we get:

Total cost = $990 + $89.10

Total cost = $1079.10

Therefore, the television will cost $1079.10 in the end, including the 9% sales tax.

#### How much money would you have after four years if you invested $300 at 6% compounded continuously?

Explanation

FV = PV x e^(r*t)

where:

FV = Future Value (the amount of money you will have after 4 years)

PV = Present Value (the amount of money you invest)

r = Annual Interest Rate (expressed as a decimal)

t = Time period (in this case, 4 years)

Using this formula and the given values, we can calculate the future value of an investment of $300 at 6% compounded continuously after 4 years as:

FV = $300 x e^(0.06 x 4)

FV = $300 x e^(0.24)

FV = $300 x 1.2712491

FV = $381.37 (rounded to the nearest cent)

Therefore, if you invest $300 at 6% compounded continuously, you will have approximately $381.37 after four years.