
Compound interest is interest earned on both your original amount and accumulated interest from previous periods. Each period, interest gets added to your principal, and the next calculation uses this larger amount. This creates exponential growth over time, meaning your money grows faster than with simple interest alone.

Use the formula: Future Value = Principal × (1 + r)^n, where Principal is your initial amount, r is the annual interest rate as a decimal, and n is the number of years. For example, GHS 1,000 at 5% yearly for 3 years becomes GHS 1,157.63, earning extra through compounding.

Simple interest calculates returns only on the original principal amount, while compound interest calculates on both principal and accumulated interest. Over time, compound interest generates significantly more growth. For instance, GHS 100 at 10% for 10 years yields GHS 200 with simple interest but GHS 259 with compound interest.

Compound interest needs time to multiply. Investing GHS 1,000 at age 25 for 40 years at 7% grows much larger than starting at age 35 with only 30 years remaining. That extra decade of compounding can significantly increase your final amount, demonstrating why early investment decisions have powerful long-term effects.

Compound interest works against borrowers when unpaid balances accumulate. Interest gets added to your debt, and subsequent interest calculations use this larger amount, causing your debt to grow rapidly. This is why carrying unpaid balances on loans or credit can become expensive over time.

Yes, compound interest significantly boosts savings and investments. When you leave returns invested without withdrawing them, you earn interest on accumulated gains. Over decades, this can create dramatic wealth growth. Reinvesting dividends and staying invested longer maximizes compounding benefits for savers and investors.

Three key factors determine compound interest outcomes: time invested (longer periods create exponential growth), interest rate (even small differences like 5% versus 7% matter significantly over decades), and starting amount (larger principals compound to bigger final values). Time is often the most powerful factor.