5/6, which simplifies to 5/6.

4/6, which simplifies to 1/2.

4/6, which simplifies to 2/3.

3/6, which simplifies to 1/2.

Substitute the numerators with their average and adjust the denominator.

Add the numerators together and keep the same denominator.

Subtract the numerators and adjust the denominator based on difference.

Multiply the numerators and reduce the denominator.

4/8, which simplifies to 1/2.

6/8, which simplifies to 3/4.

5/8.

7/8.

Because the denominators cancel each other out.

Because they are part of different wholes, hence irrelevant.

The denominator indicates the parts of the whole, so it stays the same while you add the parts (numerators).

They actually should be added together.

8/9

7/9

1/9, since the sum is less than the denominator.

9/9, which simplifies to 1.

5/5, which simplifies to 1.

6/5, which simplifies to 1 1/5.

4/5, since 1/5 cancels with 4/5.

3/5.

Multiply the numerators by each other for confirmation.

Ensure the denominators are different for validity.

Check that the numerators are added correctly and the denominators remain the same; optionally, simplify if possible.

Divide the results to ensure they fit within the same whole.

3/7 + 0/7 = 3/7 because adding zero doesn't change the value.

0/7 + 3/7 = 0/7 as zero makes the fraction irrelevant.

1/7 + 0/7 = 1/7, altering the whole.

4/7 + 0/7 = 8/7 for consistency with zero.

1/12, which cannot be simplified further.

9/12, which simplifies to 3/4.

12/12, which simplifies to 1.

6/12, simplified from the numerator only.

When the result's numerator equals the denominator, the sum is 1, indicating a whole.

The fraction exceeds its parts, creating an improper fraction.

It remains a fraction as the numerator never equals the denominator.

It becomes undefined.

12/14, which simplifies to 3/7.

12/14, which simplifies to 6/7.

11/14, which simplifies to 9/14.

13/14.

Because the denominators are already common, there's no need to adjust them.

Adjustment is always required for precision.

Only the lowest fraction's denominator is used.

They should be added together for accuracy.

8/10, simplifying to 4/5.

10/10, which simplifies to 1.

9/10, with no simplification needed.

11/10, resulting in 1 1/10.

2/4, with no further simplification.

3/4, which is already in its simplest form.

1/4, wrongly added together.

3/2, an incorrect improper fraction.

The result is 8/11, since adding zero doesn't change the fraction.

9/11, after miscalculating the sum.

7/11, reflecting a reverse operation.

0/11, incorrectly assuming zeroing out.