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The way you write 375 or any whole number as a fraction is by putting it over one so it would be 375/1.

### Semantic Tags:

**Elementary arithmetic**
**Elementary arithmetic** is the simplified portion of arithmetic which includes the operations of addition, subtraction, multiplication, and division.

Elementary arithmetic starts with the natural numbers and the written symbols (digits) which represent them. The process for combining a pair of these numbers with the four basic operations traditionally relies on memorized results for small values of numbers, including the contents of a multiplication table to assist with multiplication and division.

**Continued fraction**
In mathematics, a **continued fraction** is an expression obtained through an iterative process of representing a number as the sum of its integer part and the reciprocal of another number, then writing this other number as the sum of *its* integer part and another reciprocal, and so on. In a **finite continued fraction** (or **terminated continued fraction**), the iteration/recursion is terminated after finitely many steps by using an integer in lieu of another continued fraction. In contrast, an **infinite continued fraction** is an infinite expression. In either case, all integers in the sequence, other than the first, must be positive. The integers a_{i} are called the coefficients or terms of the continued fraction.

Continued fractions have a number of remarkable properties related to the Euclidean algorithm for integers or real numbers. Every rational number *p*/*q* has two closely related expressions as a finite continued fraction, whose coefficients a_{i} can be determined by applying the Euclidean algorithm to (*p*, *q*). The numerical value of an infinite continued fraction will be irrational; it is defined from its infinite sequence of integers as the limit of a sequence of values for finite continued fractions. Each finite continued fraction of the sequence is obtained by using a finite prefix of the infinite continued fraction's defining sequence of integers. Moreover, every irrational number α is the value of a *unique* infinite continued fraction, whose coefficients can be found using the non-terminating version of the Euclidean algorithm applied to the incommensurable values α and 1. This way of expressing real numbers (rational and irrational) is called their *continued fraction representation*.

**Irreducible fraction**
An **irreducible fraction** (or **fraction in lowest terms** or **reduced fraction**) is a fraction in which the numerator and denominator are integers that have no other common divisors than 1 (and -1, when negative numbers are considered). In other words, a fraction a⁄_{b} is irreducible if and only if *a* and *b* are coprime, that is, if *a* and *b* have a greatest common divisor of 1. In higher mathematics, "**irreducible fraction**" may also refer to irreducible rational fractions.

An equivalent definition is sometimes useful: if *a*, *b* are integers, then the fraction *a*⁄_{b} is irreducible if and only if there is no other equal fraction *c*⁄_{d} such that |*c*| < |*a*| or |*d*| < |*b*|, where |*a*| means the absolute value of *a*. (Let us recall that to fractions *a*⁄_{b} and *c*⁄_{d} are *equal* or *equivalent* if and only if *ad* = *bc*.)

**Hospitality Recreation**
**Hospitality** is the relationship between the guest and the host, or the act or practice of being hospitable. This includes the reception and entertainment of guests, visitors, or strangers.

**Mathematics**
**Arithmetic**
**Numbers**
**Division**
**Fraction**
**Politics**