Contents

# Foot|Definition & Meaning

## Definition

**Foot** is a measuring unit of **length** or **distance**. The abbreviation of foot is **ft**. The foot is a **single** unit of measurement whereas** feet** is the plural of foot. The standard symbol for foot is “** ‘**** **“.

The foot is a primary unit of length in the **US system** **of measurement**. One foot is equal to **12 inches**. One foot has been precisely defined as **0.3048 meters**. One foot equals 12 inches in both **customary** and **imperial** units, and **one yard** equals **three feet**.

## Foot Illustration

When discussing the historical significance of the foot, the local system employs this unit. This system is used by the Greeks, Romans, French, Chinese, and French. Furthermore, foot length differs from country to country and also from city to city.

In our daily lives, we measure objects. To measure the** size** of an object, we use various units such as meters, centimeters, inches, feet, and so on. A proper unit of **measurement** is based on the **shape** and **size** of the object. For example, the measuring unit of the height of a pen is cm.

There are** two** measurement systems: **the imperial system** and **the metric system**. The foot, as well as feet, are **SI** measurement units. They allow us to determine the length of an object or person. They can also assist us in determining the **distance** between two points.

### Foot and Feet

A ‘**foot’** refers to a **single** measurement unit, and **‘feet’** is the plural form. In this context, the deviation between foot and feet in Math is determined by the value of the length or distance being measured.

Understanding the difference between foot and feet in Math is important for knowing how much further something is or its size. We can make objective comparability by implementing the unit to various objects or distances.

Similarly, the foot is the proper measurement unit for measuring a table’s height.

The **metric system **includes meters, centimeters, and other units, while **the system of imperial** includes feet, inches, yards, and other units.

### Relation Between Foot and Inch

**1 foot** =**12 inches**

**1 inch** = **1/12 inches**

For example, if a rod is **24** inches high, it means the rod is **2** feet.

While trying to **convert** measurement results from inches to feet, we occasionally obtain the quotient in decimals. Rather than converting the value to decimals, expressing it in both inches and feet is more convenient.

**50 **feet equals **4** feet and **2 **inches because dividing **50** by **12** yields **4** as the quotient and** 2 **as the remainder. The remainder value will be written in inches and quotient as feet in the division.

### Relation Between Foot and Yard

The length is measured in yards and feet. Both US customary and imperial measurement systems employ both units. Three feet equal one yard.

**1 yard** = **3 feet**

**1 foot**= **1/3 yard**

For example, a park is 12 yards long, and we must fence it in feet. To calculate the park’s length in feet, divide 12 by three, which equals four feet, so to cater to the whole park, 4 feet fence would be needed.

### Relation Between Foot and Meter

A meter is a unit of displacement or length in the International System of Units (SI). Furthermore, one meter is nearly 39.37 inches, and a foot is approximately 0.3048 meters.

**1**** meter ≈ 3.28 feet**

For example, if a pipe is 4m high, then it is approximately **4 x 3.28 = 13.12 feet **high.

### Relation Between Foot and Centimeter

The feet-to-centimeter calculator converts measurement units from feet to centimeters. Feet are denoted by “ft,” and centimeters by “cm.” The centimeter is a core component of the metric system and is utilized in the International System of Units. One foot is estimated to be 30.48 centimeters long.

**1 foot ≈ 30.48 cm**

For example, if the height of a man is **6** feet, it is approximately **6** **x 30.48 = 182.88 cm.**

## Examples of Dimensions in Feet

### Example 1

A square has a length of 24 inches. What would be the length of the square in feet?

### Solution

**1 foot = 12 inches**

**2 x feet = 2x 12 inches**

**2 feet = 24 inches**

So the length of the square will be 2 feet.

### Example 2

What is the area of a triangle (square feet) if its base is 60 inches and its height is 48 inches?

### Solution

**Area of triangle = 1/2 (length x base)**

**=1/2 (60 x 48)**

**1/2(2880)**

**=1440 inches²**

We need to convert this area into feet square for that

**12 inches= 1 foot**

**1440 ⁄12 inches = 120 feet**

So the area of the triangle is equal to **120 feet square**.

### Example 3

The distance between the two points, **X** and **Y,** is **30 feet**, and the distance between **Y** and **Z** is **18 meters**. So, in feet, what is the separation between** X** and **Z**?

### Solution

The distance between points **X** and **Y** = **30 feet, **and the distance between points Y and **Z** = **18 m. **We need to find the distance between points **Z** and **A.**

From the above conversions, we know that:

**1 m = 3.28 feet**

So:

**18 m = 3.28 x 18****18 m = 59.04 feet (approx)**

So the distance between **Z** and** X** will be the sum of the distances between **XY** and **YZ:**

**Distance between Z and X = Distance between XY + Distance between YZ**

**Distance between Z and X = 30 feet + 59.04 feet**

**Distance between Z and X = 89.04 feet**

*All the figures above are created on Geogebra.*

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