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Tuesday, July 14, 2026

What is the ROI of MYR 60,000 invested at 5.75% for 240 consecutive months?

Assuming the 5.75% is an annual interest rate and the investment lasts 240 months (20 years):

1. Simple Interest

Formula:

Interest=P×r×t\text{Interest} = P \times r \times t

  • Principal = MYR60,000
  • Annual rate = 5.75% = 0.0575
  • Time = 20 years

Interest earned:

60,000×0.0575×20=MYR69,00060,000 \times 0.0575 \times 20 = \textbf{MYR69,000}

Final amount:

  • MYR129,000

ROI:

69,00060,000×100=115%\frac{69,000}{60,000} \times 100 = \textbf{115\%}


2. Compound Interest (Compounded Annually)

Formula:

A=P(1+r)tA = P(1+r)^t A=60,000(1.0575)20≈MYR183,435.99A = 60,000(1.0575)^{20} \approx \textbf{RM183,435.99}

Interest earned:

  • MYR123,435.99

ROI:

123,435.9960,000×100205.73%\frac{123,435.99}{60,000} \times 100 \approx \textbf{205.73\%}


Summary

MethodInterest EarnedFinal AmountROI
Simple InterestMYR69,000.00MYR129,000.00115.00%
Compound (Annual)MYR123,435.99MYR183,435.99205.73%

If your investment compounds monthly (which is common for many investments), the result is higher:

  • Monthly rate = 5.75% ÷ 12 = 0.47917%
  • Final amount:

    60,000×(1+0.057512)240≈MYR188,807.0860,000 \times \left(1+\frac{0.0575}{12}\right)^{240} \approx \textbf{MYR188,807.08}
  • Interest earned: MYR128,807.08
  • ROI: 214.68%

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