Cash & borrowingCash Yield

Fixed Deposit Calculator

Compare simple and compound FD returns in LKR with maturity value, effective annual yield, post-tax outcome, and inflation-aware results.

Simple or compound interestTax-aware maturity viewReal return after inflation

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Inputs

Deposit setup

Start with the basic deposit details, then enable advanced mode for tax and inflation-aware analysis.

LKR
%
mo

≈ 1 years

Advanced mode

Reveal tax, inflation, and real-return analysis without cluttering the core workflow.

Interest style

Maturity value

LKR 550,000.00

Interest earned

LKR 50,000.00

Effective annual yield

10.00%

Compounding-adjusted

Monthly equivalent interest

LKR 4,166.67

Growth

Deposit balance over time

The chart separates principal and accrued interest so you can see how compounding changes the outcome.

Comparison

How each compounding method changes the outcome

Use the same principal, rate, and term to compare simple and compound structures side by side.

MethodMaturityInterestEffective yield
SimpleLKR 550,000.00LKR 50,000.0010.00%
MonthlyLKR 552,356.53LKR 52,356.5310.47%
QuarterlyLKR 551,906.45LKR 51,906.4510.38%
Semi-AnnualLKR 551,250.00LKR 51,250.0010.25%
AnnualLKR 550,000.00LKR 50,000.0010.00%

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Perspective

Why FD comparison is usually done badly

Most deposit ads emphasize the nominal annual rate, but what actually matters is the effective annual yield once compounding frequency is taken into account. Two deposits with the same headline rate can produce different maturity values.

Professionals also compare post-tax and inflation-adjusted outcomes. A deposit that looks attractive before tax may barely preserve purchasing power if inflation remains elevated.

This version lets casual users stay with the core inputs while advanced mode exposes the assumptions that matter when you are deciding between FDs, money-market funds, or Treasury instruments.

Read the glossary: interest rate

FAQ

Common questions

What formula is used for a fixed deposit maturity value?

Simple interest uses Principal x (1 + rate x time). Compound interest uses Principal x (1 + rate / n)^(n x time), where n is the number of compounding periods per year.

Why does compounding frequency matter?

More frequent compounding means interest is added back to the deposit sooner, which lets that interest begin earning additional interest. Monthly compounding therefore produces a higher effective annual yield than annual compounding at the same nominal rate.

Should I compare FD returns before or after tax?

For decision-making, compare after-tax results. Tax rules can change, but the investor only keeps the net interest after applicable withholding or other taxes.

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