1112 −2
3

## Step 1

We can"t subtract two fractions with different denominators. So you need lớn get a common denominator. To bởi this, you"ll multiply the denominators times each other... But the numerators have lớn change, too. They get multiplied by the other term"s denominator.

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So we multiply 11 by 3, & get 33.

Then we multiply 2 by 12, and get 24.

Next we give both terms new denominators -- 12 × 3 = 36.

So now our fractions look lượt thích this:

33
 36
−24
36

## Step 2

Since our denominators match, we can subtract the numerators.

33 − 24 = 9

9
 36

## Step 3

Last of all, we need lớn simplify the fraction, if possible. Can it be reduced to a simpler fraction?

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

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

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

9
 36
÷ 3 =3
12

Let"s try dividing by 3 again...

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

 3 12
÷ 3 =1
4

Let"s try dividing by 3 again...

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

There you have it! The final answer is:
 11 12
−2
3
=1
4

2/3 + 1/2
2/3 - 1/2
2/3 + 1/3
2/3 - 1/3
2/3 + 2/3
2/3 - 2/3
2/3 + 1/4
2/3 - 1/4
2/3 + 2/4
2/3 - 2/4
2/3 + 3/4
2/3 - 3/4
2/3 + 1/5
2/3 - 1/5
2/3 + 2/5
2/3 - 2/5
2/3 + 3/5
2/3 - 3/5
2/3 + 4/5
2/3 - 4/5
2/3 + 1/6
2/3 - 1/6
2/3 + 2/6
2/3 - 2/6
2/3 + 3/6
2/3 - 3/6
2/3 + 4/6
2/3 - 4/6
2/3 + 5/6
2/3 - 5/6
2/3 + 1/7
2/3 - 1/7
2/3 + 2/7
2/3 - 2/7
2/3 + 3/7
2/3 - 3/7
2/3 + 4/7
2/3 - 4/7
2/3 + 5/7
2/3 - 5/7
2/3 + 6/7
2/3 - 6/7
2/3 + 1/8
2/3 - 1/8
2/3 + 2/8
2/3 - 2/8
2/3 + 3/8
2/3 - 3/8
2/3 + 4/8
2/3 - 4/8
2/3 + 5/8
2/3 - 5/8
2/3 + 6/8
2/3 - 6/8
2/3 + 7/8
2/3 - 7/8
2/3 + 1/9
2/3 - 1/9
2/3 + 2/9
2/3 - 2/9
2/3 + 3/9
2/3 - 3/9
2/3 + 4/9
2/3 - 4/9
2/3 + 5/9
2/3 - 5/9
2/3 + 6/9
2/3 - 6/9
2/3 + 7/9
2/3 - 7/9
2/3 + 8/9
2/3 - 8/9
2/3 + 1/10
2/3 - 1/10
2/3 + 2/10
2/3 - 2/10
2/3 + 3/10
2/3 - 3/10
2/3 + 4/10
2/3 - 4/10
2/3 + 5/10
2/3 - 5/10
2/3 + 6/10
2/3 - 6/10
2/3 + 7/10
2/3 - 7/10
2/3 + 8/10
2/3 - 8/10
2/3 + 9/10
2/3 - 9/10
2/3 + 1/11
2/3 - 1/11
2/3 + 2/11
2/3 - 2/11
2/3 + 3/11
2/3 - 3/11
2/3 + 4/11
2/3 - 4/11
2/3 + 5/11
2/3 - 5/11
2/3 + 6/11
2/3 - 6/11
2/3 + 7/11
2/3 - 7/11
2/3 + 8/11
2/3 - 8/11
2/3 + 9/11
2/3 - 9/11
2/3 + 10/11
2/3 - 10/11
2/3 + 1/12
2/3 - 1/12
2/3 + 2/12
2/3 - 2/12
2/3 + 3/12
2/3 - 3/12
2/3 + 4/12
2/3 - 4/12
2/3 + 5/12
2/3 - 5/12
2/3 + 6/12
2/3 - 6/12
2/3 + 7/12
2/3 - 7/12
2/3 + 8/12
2/3 - 8/12
2/3 + 9/12
2/3 - 9/12
2/3 + 10/12
2/3 - 10/12
2/3 + 11/12
2/3 - 11/12