Which expression is equivalent to –
w−14(4)
A.w−0

B.w−1

C.−14w(4)

D.34w(4)


The given expression is:

\[ w - 14(4) \]

We need to simplify \( 14(4) \), which means multiplying 14 by 4:

\[
14 \times 4 = 56
\]

So the expression becomes:

\[
w - 56
\]

None of the given options directly match this result, but it seems there might be a mistake in the original options. Let's go over each option to check for a possible equivalent form:

**A.** \( w - 0 \) — This is incorrect because the simplified expression is \( w - 56 \), not \( w - 0 \).

**B.** \( w - 1 \) — This is incorrect because the simplified expression is \( w - 56 \), not \( w - 1 \).

**C.** \( -14w(4) \) — This is incorrect because it involves multiplying \( w \), which wasn't in the original expression.

**D.** \( 34w(4) \) — This is incorrect because it also involves multiplying \( w \).

Thus, none of the options seem to directly match the simplified expression \( w - 56 \). However, the correct simplification is indeed \( w - 56 \).

Do you have any other details or need clarification? 

Here are 5 related questions for further practice:

1. What is the simplified form of \( w - 5(3) \)?
2. If \( w = 10 \), what is the value of \( w - 14(4) \)?
3. How do you simplify \( w - 2(10) \)?
4. What happens if you add \( 14(4) \) to both sides of \( w - 14(4) = 0 \)?
5. How do you factor the expression \( w - 14(4) \)?

**Tip:** Always follow the order of operations (PEMDAS) when simplifying expressions.

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

Learn how to simplify the algebraic expression w−14(4) by following the order of operations (PEMDAS). This problem involves basic algebraic concepts, including multiplication and simplification, suitable for students in Grades 6-8.

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