Tyla bought a house for R1 800 000,00. She

managed to secure a loan at an interest rate of 7,5% per year, compounded every

four months, for a period of 30 years. If the periodic payments are R50 468,56,

determine the outstanding balance at the end of 20 years.

Calculate the accumulated amount after three

years, if R7 000,00 is invested at an interest rate of 10% compounded

quarterly.

Murangi bought a house for R1 450 000,00 in

Pretoria, Muckleneuk. She obtained a mortgage loan at 13,27% per year,

compounded monthly, with a term of 20 years. Her monthly payment would be ____.

A loan of R1 000 000,00 is granted for three years at a compound interest rate of 8,25% per annum compounded monthly. An extract from the amortisation table is shown below.

Determine the values of C and D.

Ronald saved a total amount of R165 000,00.

Every year, he deposited R28 500,00 into an account earning 6,04% interest

per year. How long did it take him to accumulate the total amount, rounded off

to the nearest year (integer)?

Solve for in the following equation:

Given a set of points,  and 

, and the value

of the slope

Which

of the following statements best defines an annuity?

Interest is calculated using the following

formula:

Suppose you invest R12 500,00 at a simple

interest rate of 12.5% per year. What will the value of the accumulated amount be

after six years?