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# Quarter|Definition & Meaning

## Definition

A quarter refers to the fraction 1/4, meaning one of four equal parts. It is also called a fourth or one-fourth. Since 1/4 = 1/2 x 1/2, we get quarters from a whole if we first split it into two halves and then halve the two split parts again. That is, 1 whole = 2 x 1/2 (half) = 4 x 1/4 (quarter).

A **quarter** can **indeed** be **thought** of as one portion out of **four** total **portions** that are equal in size. If we look at one **full** unit, we can see that it is **composed** of **four quarters. **

In **mathematics,** the number **quarter** is **represented** via the use of **fractions.** A quarter fraction can be **defined** as the split of one whole into four equal parts. In this **context**, the **number** 1 **refers** to the part that is being discussed, and the **number** 4 refers to the **number** of parts that have been **created** by the **division** of the whole.

It is **expressed** as **1/4** **when** written out in the numerical form.

The **following** figures **graphically** represent different quarters.

## What Exactly Is a Quarter?

One **quarter indicates** one among four equal pieces. As an **example,** a family consists of four **people** in total. You cut the **pizza** into four equal pieces, and you give each **member** the same **amount** of each piece. One quarter is the name given to **each** of the four sections that **result whenever** a whole is cut into **quarters** of **equal** size.

## What Does It Mean To Have Two Quarters?

Two **quarters** are equal to two of the **four** parts total. **Imagine** that you **cut** the **pizza** into **four** equal **portions** and that you **have** two **pieces** of **pizza** left over. When **read** aloud, the **number** 24 might be **interpreted** as either **two-quarters** or two-fourths.

The **figure** below **represents** two **quarters.**

## What Does It Mean To Have Three Quarters?

The term **“three-quarters” refers** to three of the four **equally sized components. When** you see the **number 34,** you **should** read it as **“three-quarters”** or **“three-fourths.”Imagine** you cut the **pizza** into four **equal pieces,** and there are **still** three **slices** of pizza **left behind.**

In **summing** up, a **quarter** can be thought of as **one** of the **four equal** parts that **anything** is **divided** into. **Additionally,** the term **“two quarters”** refers to the **division** of a **whole** into **two equal** halves, while **“three quarters”** refers to the division of a **whole into three** equal parts.

## Example of Quarter

To **further** comprehend what a **quarter** is in **terms** of **numbers,** let’s **look** at an example. For instance, in order to **calculate** the quantity of a **quarter** of 8 peaches, you must **first divide** the **peaches** into 4 equal parts. Each **portion** will include a **total** of **two** peaches. Ea**c**h **equal** part is **representative** of a **quarter** of the whole. Therefore, a **quarter** of **eight** is **equal** to 2.

The **following figure** represe**n**ts the **whole** circle in 4 **quarters.**

## Utilizing Quarters in a Number of Different Forms

In **mathematics,** a quarter can **stand** for a number of **different things,** including the **following:**

The passage of time, for example, **one-quarter** of such an hour. One hour, or 60 minutes, can be divided into four equal **parts** using this **method.** One quarter is equal to fifteen minutes in length. As a result, the **times** 3:45 and 4:15 are **indicated** when the **phrases “quarter** to 4″ and “quarter past 4” are used, respectively.

The year, or a **portion** of the year, like a quarter. One year, which consists of 12 months, can be **divided** into four (a **quarter).** This **indicates** that there are three months in each quarter.

- The first
**quarter runs**from January 1st to March 31st. - The second
**quarter**runs from 1 April to 30 June. - The
**third fiscal**quarter runs from July 1 through September 30. - The
**fourth quarter runs**from**October**1st to December 31st.

The amount of money in **question,** like a **quarter** of such a dollar. 100 pennies make 1 dollar. **Therefore,** the value of a **quarter** of such a dollar is equal to 25 cents.

**Another** one of **McDonald’s** most popular **burgers** is called the **“Quarter** Pounder,” which **similarly** uses the term quarter as its moniker. The **fact** that the **burger p**atty, in its uncooked state, weighs one-fourth of a pound led to the **creation** of this particular name for the **dish**.

## Numerical Example of Quarter

**Express** the following **numbers** in **terms** of **one quarter.**

**40****24****12****8****16****28****4****44****48**

### Solution

The **given** values **are:**

**40, ****24, ****12, ****8, ****16, ****28, 4, 44 and 48**

We **have** to **find** the **quarter** for the given **values.**

We **know** that a **quarter** is **equal** to **1/4**.

- 40
**divided**by 4 results in 10, so the value of the**quarter**is**10.** - 24 divided by 4 results in 6, so the value of the quarter is 6.
- 12
**divided**by 4 results in 3, so the**value**of the quarter is 3. - 8 divided by 4 results in 2, so the
**value**of the quarter is 2. - 16
**divided**by 4**results**in 4, so the value of the quarter is 4. - 28
**divided**by 4**results**in 7, so the value of the**quarter**is 7. - 4
**divided**by 4**results**in 1, so the**value**of the quarter is 1. - 44
**divided**by 4**results**in 11, so the**value**of the**quarter**is 11. - 48
**divided**by 4**results**in 12, so the**value**of the**quarter**is 12.

Hence, we have **found** the values of **quarters** for the **given** values.

*All images were created with GeoGebra.*