Q.Write an algorithm to take as input the measurement of length and breadth in feet and inches (e.g., 5 ft 6 inch) of a rectangular shape and calculate its area and perimeter.

Unit Conversion: Making Sense of Different Measures

Imagine you're reading a recipe that asks for "2 cups of flour," but your measuring jug only shows millilitres. Or a friend tells you their new flat is "1,200 square feet," but you're used to thinking in square metres. In both cases, you're facing the same problem: the same quantity — flour, area — is being described in a different unit. Unit conversion is simply the skill of translating a measurement from one unit to another without changing the actual amount of what you're measuring.

At its heart, unit conversion rests on a simple idea: every unit stands for a fixed, agreed-upon amount. A metre is a defined length. A kilogram is a defined mass. A litre is a defined volume. When you convert, you are not altering the real-world quantity — you are just expressing it in a different language of measurement. The flour in the recipe is the same flour whether you measure it in cups or millilitres; only the number changes.

Why does this matter in commerce and humanities?

You might think unit conversion is only for scientists and engineers, but it shows up constantly in business, economics, geography, and everyday life. Consider these examples:

• A company imports fabric measured in yards but sells it by the metre. Without conversion, they cannot price their goods correctly.
• A news report says a country's GDP grew by "3.5% in real terms" — but "real terms" means the growth has been converted from nominal (current-price) figures to constant-price figures, which is itself a kind of unit adjustment.
• A historian reads that a 19th-century land grant was "40 acres." To visualise that area in modern terms, they need to convert acres to hectares or square kilometres.
• A travel blogger mentions a hike of "5 miles." Your European readers need that in kilometres.

In every case, the ability to move fluently between units — whether of length, weight, volume, time, currency, or even temperature — is a practical life skill and a mark of numeracy.

The core principle: equivalence, not magic

The most important thing to grasp is that conversion is not a mysterious process. It is simply using a known equivalence. If you know that 1 inch equals 2.54 centimetres, then any length in inches can be turned into centimetres, and vice versa. If you know that 1 US dollar equals a certain number of Indian rupees on a given day, then any amount in dollars can be expressed in rupees.

A mental model: the exchange rate

Think of unit conversion exactly like exchanging currency. When you travel abroad, you don't change the value of your money — you just swap one currency for another at a known rate. If the exchange rate is 1 USD = 83 INR, then 100 USD becomes 8,300 INR. The purchasing power might differ slightly due to local prices, but the numerical conversion is straightforward.

Every unit conversion works the same way. You have a "conversion rate" — the equivalence — and you apply it. The only difference is that in currency, the rate changes daily, while in physical units (like metres and feet) the rate is fixed forever.

Common categories of units you will encounter

• Length or distance: metres, kilometres, feet, miles, inches, yards, centimetres
• Mass or weight: kilograms, grams, pounds, ounces, tonnes
• Volume or capacity: litres, millilitres, gallons, cups, fluid ounces …