Calculate the amount Curwin can withdraw at the end of each six-month period from a R3 003 650 savings over 15 years at 8.4% compounded half-yearly.

To determine how much Curwin can withdraw at the end of each six-month period, we need to use the present value of an ordinary annuity formula.

Step 1: Identify the given values and parameters.

• Present Value ($PV$) = R3 003 650.00 (the amount saved)
• Annual interest rate = 8.4%
• Compounding frequency = half-yearly (2 times per year)
• Withdrawal frequency = half-yearly (2 times per year)
• Time period = 15 years
• The first withdrawal is at the end of six months, indicating an ordinary annuity.
• No money will be left after 15 years ($FV = 0$).