Question

Solve. Express your answer in simplest form.

Answer 1

Simplest form:
`\( (3)/(6) + (2)/(4) = (1)/(1) \)`

Step-by-step explanation:

To solve this, first, find the least common denominator (LCD) for the fractions, which is 12. Then, convert both fractions to have the common denominator.
`\( (3)/(6) + (2)/(4) = (1)/(1) \)` simplifies to
`\( (1)/(2) \)` when multiplied by
`\( (2)/(2) \)` to get a denominator of 12.

Similarly,
`\( (2)/(4) \)` becomes
`\( (3)/(6) \)` when multiplied by
`\( (3)/(3) \)` to achieve a denominator of 12. Adding these together gives
`\( (1)/(2) + (3)/(6) \)`.

Now, further simplify
`\( (1)/(2) + (3)/(6) \)` by finding a common denominator, which is 6. \( \frac{1}{2} \) can be written as
`\( (3)/(6) \)`, so the expression becomes
`\( (3)/(6) + (3)/(6) \)`, totaling
`\( (6)/(6) \)`, which simplifies to 1 when both fractions are added together.

The final result,
`\( (3)/(6) + (2)/(4) = 1 \)`, demonstrates that after converting the fractions to have a common denominator and performing the addition, the simplified answer is a whole number, specifically 1.

Here is complete question;

"Solve
`\( (3)/(6) + (2)/(4) \).` Express your answer in simplest form."