The height number claims how countless slices we **have. ****The bottom number says how many equal slices the entirety pizza was reduced into**.

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## Equivalent Fractions

Some fractions may look different, however are yes, really the same, for example:

4/8 | = | 2/4 | = | 1/2 |

(Four-Eighths) | (Two-Quarters) | (One-Half) | ||

= | = |

**It is usually best to show solution using the simplest portion ( 1/2 in this instance ). The is dubbed Simplifying**, or **Reducing** the fraction

## Numerator / Denominator

We contact the optimal number the **Numerator**, that is the number of parts us **have**.**We call the bottom number the Denominator**, that is the variety of parts the whole is **divided into**.

See more: Screw Ex A Drill Bit Is An Example Of Which Simple Machine S In The Kitchen

*Numerator***Denominator**

You just have to remember those names! (If girlfriend forget just think "Down"-ominator)

## Adding Fractions

It is basic to add fractions with the **same denominator** (same bottom number):

1/4 | + | 1/4 | = | 2/4 | = | 1/2 |

(One-Quarter) | (One-Quarter) | (Two-Quarters) | (One-Half) | |||

+ | = | = |

Another example:

5/8 | + | 1/8 | = | 6/8 | = | 3/4 |

+ | = | = |

## Adding fountain with various Denominators

**But what around when the denominators** (the bottom numbers) are not the same?

Three-eighths to add one-quarter equates to ... What?

3/8 | + | 1/4 | = | ? |

+ | = |

We should somehow do the denominators the same.

In this case it is easy, due to the fact that we know that 1/4 is the exact same as 2/8 :

3/8 | + | 2/8 | = | 5/8 |

+ | = |

**There space two renowned methods come do the denominators the same**:

(They both occupational nicely, usage the one girlfriend prefer.)

## Other points We can Do v Fractions

We can also:

Visit the Fractions table of contents to uncover out even more.

fountain Index equivalent Fractions adding Fractions Subtracting fountain Multiplying Fractions splitting Fractions Greatest usual Factor Least common Multiple