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Everyday Math Calculator

Age, Percentage, and Inflation calculators for everyday use.

Free to use
Accurate formula
Updated regularly

Age Calculator

Uses calendar years, actual month lengths, and UTC date arithmetic. A 29 February birthday is treated as 28 February in non-leap years.

Age

Choose valid dates

Months & Days

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Total Days Lived

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Next Birthday

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Everyday Calculations

Age Calculator

Calculate exact age in years, months, and days.

Percentage

Find percentage of a number or percentage change.

Inflation

Understand how inflation erodes purchasing power over time.

Key Insights

Inflation Impact

At 6% inflation, money loses half its value in ~12 years.

Percentage Tips

Use percentage change to track growth in savings or expenses.

Age Calculation

Useful for retirement planning and insurance eligibility checks.

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Planning a bigger financial decision?

Explore calculators for loans, investments, savings and retirement.

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Method, example and interpretation · Revised 16 October 2026

Dates, percentage changes and purchasing power

These everyday calculations solve three different interpretation problems: elapsed calendar age, the base used in a percentage, and the difference between nominal money and real purchasing power. Small definition changes can produce large differences in an answer.

Age is a calendar calculation

Choose a valid birth date and an as-of date. Calendar years and month lengths are used rather than treating every month as thirty days. The total-day count uses UTC dates to avoid daylight-saving differences. A leap-day birthday is treated as 28 February in a non-leap year; organisations can apply different eligibility conventions.

Always identify the percentage base

Percentage change is (new − old) ÷ old × 100. The denominator is the original amount. An increase followed by the same percentage decrease does not return to the starting point because the second percentage uses a new base. The “what percent” mode answers a ratio question and should not be confused with percentage-point change.

Inflation works in both directions

Future cost multiplies a current price by (1 + inflation)^years. Purchasing power divides a future nominal amount by the same factor. The assumption is a constant rate; your household’s expenses may rise at a different pace from a published consumer-price index. Use separate rates for sensitivity checks rather than treating one projection as a forecast.

Worked example

A basket costs ₹1,00,000 today and prices rise 6% annually for ten years.

Future cost: ₹1,79,085; purchasing power of a future ₹1,00,000: ₹55,839.

The same nominal sum buys less, while funding the same basket requires a larger future sum.

Questions about this tool

Why is a 20% gain followed by a 20% loss a loss overall?

₹100 becomes ₹120, then 20% of ₹120 is ₹24. The final ₹96 is 4% below the original amount.