Question

Consider the polynomial −4(34p−2n) 6n−(8n p) − 4 ( 3 4 − 2 ) 6 − ( 8 ) . Which expression is equivalent to the given polynomial? (1 point) Responses 6n−3p 6 − 3 6 n minus 3 p 6n−4p 6 − 4 6 n minus 4 p −10n−2p − 10 − 2 negative 10 n minus 2 p −10−3p

Answer 1

To simplify the given polynomial −4(34p−2n) 6n−(8n p) − 4 ( 3 4 − 2 ) 6 − ( 8 ) accurately according to standard mathematical conventions, we need to first format and interpret it clearly. However, the expression seems to be incorrectly formatted, leading to confusion.

Based on some assumptions about the expression representing a polynomial:

1. The term “−4(34p−2n)” may suggest a product with some variable terms.
2. The term “6n−(8n p)” appears to contain terms involving multiplication and subtraction of polynomials.
3. “−4(34−2)6” and “−(8)” also represent distinct terms.

Let’s attempt to understand the expression as much as possible given the format.

According to provided responses, we can assume that the expression simplifies to a polynomial form containing terms with coefficients and variables.

To correctly evaluate which expressed polynomials are equivalent to the original polynomial, please rewrite the polynomial neatly focusing on:

• Each term clearly showing their variables and coefficients,
• Ensuring all products and sums are well-defined.

Once the polynomial is clearly formatted, we can determine which of the proposed options are equivalent.

If possible, please clarify or correct the expression, and I'll gladly assist you in simplifying it and finding the equivalent expression.