Which expression equals 6 + 2x - 3x + 4?

Which expression equals 6 + 2x - 3x + 4?

• A. 4 - x
• B. 7 - x
• C. 9 - x
• D. 8 - x

Answer: (D)

To simplify the expression \(6 + 2x - 3x + 4\), we can begin by combining like terms. First, we identify the constants and then the terms with the variable \(x\). The constant terms are \(6\) and \(4\): \[ 6 + 4 = 10 \] Next, we look at the terms involving \(x\): \[ 2x - 3x = -1x \text{ or } -x \] Now, we combine both results: \[ 10 - x \] However, it seems that there was a mistake in interpreting the constants. After combining the constants correctly, we actually have: \[ 10 - x \] Now, we see this result against the choices provided. Since there seems to be a typographical or oversight issue in listing the correct answer as D, reviewing our combination of constants leads us to realize that the expression correctly simplifies to \(10 - x\), which is not presented in the options. In case this were part of validating the solution within the context of submitting answers, it's crucial to remain aware of ensuring that both terms are combined systematically. Each combining step is essential in achieving the correct simplified expression

To simplify the expression (6 + 2x - 3x + 4), we can begin by combining like terms. First, we identify the constants and then the terms with the variable (x).

The constant terms are (6) and (4):

[

6 + 4 = 10

]

Next, we look at the terms involving (x):

[

2x - 3x = -1x \text{ or } -x

]

Now, we combine both results:

[

10 - x

]

However, it seems that there was a mistake in interpreting the constants. After combining the constants correctly, we actually have:

[

10 - x

]

Now, we see this result against the choices provided. Since there seems to be a typographical or oversight issue in listing the correct answer as D, reviewing our combination of constants leads us to realize that the expression correctly simplifies to (10 - x), which is not presented in the options.

In case this were part of validating the solution within the context of submitting answers, it's crucial to remain aware of ensuring that both terms are combined systematically. Each combining step is essential in achieving the correct simplified expression