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(h + k)(2) = 5 (h – k)(3) =

1 Answer

4 votes

Hello!

Answer:


\Large \boxed{\sf 2h + 2k }


\Large \boxed{ \sf 15h - 15k}

Explanation:

→ We want to simplify these expressions:


\sf (h + k)(2) and
\sf 5 (h - k)(3)

→ Simplify (h + k)(2):

→ We know that a(b + c) is equal to ab + ac.

So:


\sf (h + k)(2) \\\\= 2 * h + 2 * k\\\\\boxed{\sf= 2h + 2k }

→ Simplify 5(h - k)(3):

→ We know that a(b - c) is equal to ab - ac.

So:


\sf 5 (h - k)(3)\\\\= (5* 3 ) (h - k)\\\\= 15(h-k)\\\\= 15 * h - * k\\\\\boxed{ \sf= 15h - 15k}

Conclusion:

The expression (h + k)(2) is equal to 2h + 2k.

The expression 5(h - k)(3) is equal to 15h - 15k.

answered
User Kaushal Modi
by
9.0k points

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