Simplify the expression to have fewer terms 11x - 4y - 2(2x +2y)
11x - 4y - 2(2x + 2y)
11x - 4y - 4x - 4y
(11x - 4x) + (-4y - 4y)
7x - 8y. Answer: \boxed{7x - 8y}.
To simplify the expression, you need to distribute the negative sign to the terms inside the parentheses:
11x - 4y - 2(2x + 2y)
= 11x - 4y - 4x - 4y
Now, combine like terms:
= (11x - 4x) + (-4y - 4y)
= 7x - 8y
So, the simplified expression with fewer terms is 7x - 8y.
To simplify the expression 11x - 4y - 2(2x + 2y) and obtain fewer terms, we apply the distributive property to the expression inside the parentheses.
First, distribute the -2 to both terms inside the parentheses:
-2(2x + 2y) = -4x - 4y
Now, we can rewrite the expression with the distributed term:
11x - 4y - 4x - 4y
Next, combine like terms. In this case, we can combine the x terms and the y terms separately:
(11x - 4x) + (-4y - 4y)
Simplifying further, we get:
7x - 8y
Therefore, the simplified expression with fewer terms is 7x - 8y.