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Monday, July 13, 2026

What is the ROI of RM 1,000 invested every month at 5.75% for 60 consecutive months?

Assuming:

  • You invest RM1,000 at the end of each month (an ordinary annuity).
  • The 5.75% is an annual return, compounded monthly.
  • You invest for 60 consecutive months (5 years).

FV=PMT(1+r)n1rFV = PMT\frac{(1+r)^n-1}{r}

Where:

  • Monthly investment (PMT) = RM1,000
  • Monthly interest rate = 5.75% ÷ 12 = 0.47917% = 0.0047917
  • Number of months (n) = 60

Using the formula:

FV=1000×(1+0.0047917)6010.0047917FV = 1000 \times \frac{(1+0.0047917)^{60}-1}{0.0047917}

Results

  • Total amount invested: RM60,000
  • Future value after 60 months: ≈ RM69,985
  • Investment gain (profit): ≈ RM9,985
  • Return on investment (ROI):

    69,98560,00060,000×100%16.6%\frac{69,985 - 60,000}{60,000} \times 100\% \approx 16.6\%

Summary

ItemAmount
Monthly investmentRM1,000
Investment period60 months
Annual return5.75%
Total investedRM60,000
Final value≈ RM69,985
Total profit≈ RM9,985
ROI≈ 16.6%

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