6 |

## Step 1

We can not subtract two fractions with different denominators. So you should acquire a common denominator. To perform this, you"ll multiply the denominators times each various other... however the numerators have to change, also. They obtain multiplied by the *other* term"s denominator.

You are watching: 1/6 of 12

So we multiply 6 by 6, and acquire 36.

Then we multiply 1 by 12, and also acquire 12.

Next off we provide both terms new denominators -- 12 × 6 = 72.

So now our fractions look like this:

3672 |

72 |

## Step 2

Since our denominators match, we can subtract the numerators.

36 − 12 = 24

So the answer is:

2472 |

## Tip 3

Last of all, we have to simplify the fraction, if feasible. Can it be reduced to a less complicated fraction?

To find out, we try separating it by 2...

Are both the numerator and the denominator evenly divisible by 2? Yes! So we reduce it:

2472 |

36 |

Let"s attempt splitting by 2 aget...

Are both the numerator and the denominator evenly divisible by 2? Yes! So we minimize it:

12 |

36 |

18 |

Let"s attempt splitting by 2 aacquire...

Are both the numerator and the denominator evenly divisible by 2? Yes! So we alleviate it:

6 |

18 |

9 |

Let"s try separating by 2 aget...

Nope! So now we attempt the next greatest prime number, 3...

Are both the numerator and the denominator evenly divisible by 3? Yes! So we alleviate it:

3 |

9 |

3 |

Let"s try separating by 3 again...

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No good. 3 is larger than 1. So we"re done reducing.

There you have actually it! The final answer is:6 |

12 |

6 |

3 |

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1/6 - 1/2

1/6 + 1/3

1/6 - 1/3

1/6 + 2/3

1/6 - 2/3

1/6 + 1/4

1/6 - 1/4

1/6 + 2/4

1/6 - 2/4

1/6 + 3/4

1/6 - 3/4

1/6 + 1/5

1/6 - 1/5

1/6 + 2/5

1/6 - 2/5

1/6 + 3/5

1/6 - 3/5

1/6 + 4/5

1/6 - 4/5

1/6 + 1/6

1/6 - 1/6

1/6 + 2/6

1/6 - 2/6

1/6 + 3/6

1/6 - 3/6

1/6 + 4/6

1/6 - 4/6

1/6 + 5/6

1/6 - 5/6

1/6 + 1/7

1/6 - 1/7

1/6 + 2/7

1/6 - 2/7

1/6 + 3/7

1/6 - 3/7

1/6 + 4/7

1/6 - 4/7

1/6 + 5/7

1/6 - 5/7

1/6 + 6/7

1/6 - 6/7

1/6 + 1/8

1/6 - 1/8

1/6 + 2/8

1/6 - 2/8

1/6 + 3/8

1/6 - 3/8

1/6 + 4/8

1/6 - 4/8

1/6 + 5/8

1/6 - 5/8

1/6 + 6/8

1/6 - 6/8

1/6 + 7/8

1/6 - 7/8

1/6 + 1/9

1/6 - 1/9

1/6 + 2/9

1/6 - 2/9

1/6 + 3/9

1/6 - 3/9

1/6 + 4/9

1/6 - 4/9

1/6 + 5/9

1/6 - 5/9

1/6 + 6/9

1/6 - 6/9

1/6 + 7/9

1/6 - 7/9

1/6 + 8/9

1/6 - 8/9

1/6 + 1/10

1/6 - 1/10

1/6 + 2/10

1/6 - 2/10

1/6 + 3/10

1/6 - 3/10

1/6 + 4/10

1/6 - 4/10

1/6 + 5/10

1/6 - 5/10

1/6 + 6/10

1/6 - 6/10

1/6 + 7/10

1/6 - 7/10

1/6 + 8/10

1/6 - 8/10

1/6 + 9/10

1/6 - 9/10

1/6 + 1/11

1/6 - 1/11

1/6 + 2/11

1/6 - 2/11

1/6 + 3/11

1/6 - 3/11

1/6 + 4/11

1/6 - 4/11

1/6 + 5/11

1/6 - 5/11

1/6 + 6/11

1/6 - 6/11

1/6 + 7/11

1/6 - 7/11

1/6 + 8/11

1/6 - 8/11

1/6 + 9/11

1/6 - 9/11

1/6 + 10/11

1/6 - 10/11

1/6 + 1/12

1/6 - 1/12

1/6 + 2/12

1/6 - 2/12

1/6 + 3/12

1/6 - 3/12

1/6 + 4/12

1/6 - 4/12

1/6 + 5/12

1/6 - 5/12

1/6 + 6/12

1/6 - 6/12

1/6 + 7/12

1/6 - 7/12

1/6 + 8/12

1/6 - 8/12

1/6 + 9/12

1/6 - 9/12

1/6 + 10/12

1/6 - 10/12

1/6 + 11/12

1/6 - 11/12