Simplify: −4(2x+5)


A). (−4−2x)+(−4−5)

B). (−4×2x)+(−4×5)

C). (−4 ÷ 2x)+(−4 ÷ 5)

D). (−4 + 2x)×(−4 + 5)

3 answers

To simplify the expression \(-4(2x + 5)\), we can use the distributive property:

\[ -4(2x + 5) = -4 \times 2x + -4 \times 5 \]

This simplifies to:

\[ -8x - 20 \]

Now, let's examine the options provided:

A) \((−4−2x)+(−4−5)\) — This does not match our simplification.

B) \((−4×2x)+(−4×5)\) — This is correct because it represents the application of the distributive property as we defined.

C) \((−4 ÷ 2x)+(−4 ÷ 5)\) — This does not match our simplification at all.

D) \((−4 + 2x)×(−4 + 5)\) — This does not match our simplification.

The correct answer is:

B). \((−4×2x)+(−4×5)\)

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