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3 votes
(x2 - y)(z + 4

I don't understand this question so can u help me.

2 Answers

3 votes
Distribute x2 to z+4 and then -y.

x2z+4x-yz-4y
answered
User Balour
by
8.1k points
4 votes

Hello!

Answer:


\Large \boxed{\sf x^2z + 4x^2 - yz - 4y}

Explanation:

We want to simplify the following expression:


\sf (x2 - y)(z + 4)

We know that
\sf (a-b)(c+d) is equal to
\sf ac+ad-bc-bd.

In our expression:


\sf a = x^2 \\b = y\\c = z\\d = 4

▪ So the expression is equal to:


\sf x^2 * z + x^2 * 4 - y * z - y * 4

Simplify:


\boxed{\sf x^2z + 4x^2 - yz - 4y}

Conclusion:

The expression (x² - y)(z + 4) is equal to x²z + 4x² - yz - 4y.

answered
User Rishabh Sahrawat
by
8.0k points

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