Which expression is equivalent to –

w−14(4)w−14(4)

A.w−0w−0

B.w−1w−1

C.−14w(4)−14w(4)

D.34w(4)34w(4)

what is the aswner

Let's analyze the given expression:

\[
w - 14(4)w - 14(4)
\]

This expression appears to involve the repetition of \( w - 14(4) \) twice, suggesting it could be written as:

\[
(w - 14(4)) \times (w - 14(4))
\]

From the previous analysis, we know that:

\[
w - 14(4) = w - 56
\]

So, the expression becomes:

\[
(w - 56) \times (w - 56)
\]

This is simply:

\[
(w - 56)^2
\]

Now let's go through the options:

**A.** \( w - 0 \times w - 0 \) — This simplifies to \( w^2 \), which is not the same as \( (w - 56)^2 \).

**B.** \( w - 1 \times w - 1 \) — This simplifies to \( (w - 1)^2 \), which is also not the same as \( (w - 56)^2 \).

**C.** \( -14w(4) \times -14w(4) \) — This expression involves multiplying \( w \), which is not the original expression.

**D.** \( 34w(4) \times 34w(4) \) — This expression is also incorrect as it involves a factor of 34, which is not part of the original expression.

None of the given options

Which expression is equivalent to w−14(4)w−14(4)? A.w−0w−0, B.w−1w−1, C.−14w(4)−14w(4), D.34w(4)34w(4), what is the answer?

Learn how to simplify and solve the expression w−14(4)w−14(4), which simplifies to (w - 56)^2. This problem covers important algebraic concepts like binomial expansion and is suitable for students in Grades 9-10.

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