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Each term of the equation can be multiplied by the LCM of the denominators to eliminate the fractions.

That is 4m. 

The number 4 can be multiplied with each term of the equation to eliminate the fractions before solving.

How can fractions be eliminated?

Fractions can be eliminated by multiplying the whole equation with a number whose value is divisible by the denominator of the fraction that is to be eliminated.

The fraction in the given equation can be eliminated as follows:

It is given that: 3/4 m - 1/2= 2 + 1/4 m

Observe the given equation. We can see that the left-hand side and right-hand side have fractions. We can multiply the whole equation by 4 to eliminate the fractions.

This is because the denominators are 4 and 2 respectively. These numbers can be reduced by multiplying the who equation by 4.

This can be done as follows:

3/4 m - 1/2= 2 + 1/4 m

⇒ 4(3/4 m - 1/2) = 4(2 + 1/4 m)

⇒ 3m - 2 = 8 + m

Therefore, we have found that the number 4 can be multiplied with each term of the equation to eliminate the fractions before solving.

Learn more about eliminating fractions here: https://brainly.com/question/3382177

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