How do you simplify $6 (y - x) + 8$ $6 (y - x) + 8$ ?

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Answer 1 · 2018-07-09T23:15:17

$6 y - 6 x + 8$ $6y - 6x + 8$

$6 (y - x) + 8$ $6(y-x) + 8$

To simplify this, first use the distributive property:
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Following this image, we know that:
$6 (y - x) = (6 \cdot y) + (6 \cdot - x) = 6 y - 6 x$ $color(blue)(6(y-x) = (6 * y) + (6 * -x) = 6y - 6x)$

Put it back into the expression:
$6 y - 6 x + 8$ $6y - 6x + 8$

Hope this helps!

Answer 2 · 2018-07-09T23:25:36

$6 y - 6 z + 8$ $6y-6z+8$

Let's distribute the $6$ $6$ to both terms in the parenthesis to get

$6 y - 6 z + 8$ $6y-6z+8$

Since none of our terms are like, this is the most we can simplify this.

Hope this helps!

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