Question

(a-b)/(8a)-(6b)/(8a) Perform the indicated operation.

Answer 1

To perform the indicated operation, simplify the expression by finding a common denominator, combining the fractions, and combining like terms.

Step-by-step explanation:

To perform the indicated operation, we need to simplify the expression.

We have:

(a - b) / (8a) - (6b) / (8a)

First, let's find a common denominator for the fractions, which is 8a. We'll then rewrite the expression:

(a - b)/(8a) - (6b)/(8a)

Next, we'll combine the two fractions by subtracting their numerators:

((a - b) - (6b))/(8a)

Simplifying further:

(a - b - 6b)/(8a)

Now, we'll combine like terms:

(a - 7b)/(8a)

So, the simplified expression is (a - 7b)/(8a).