Factor x^(2) -3+2 then identify the side lengths of the rectangle Although it mab be counterintuitive or opposite of what you first think, label the lengths that a represented by…

Question

Factor
`x^(2) -3+2` then identify the side lengths of the rectangle Although it mab be counterintuitive or opposite of what you first think, label the lengths that a represented by a negative tile as -1 or -x. The write an equation

Answer 1

Explanation:

Based on the information given, it is hard to identify what the question is asking for as there is no connection made between the expression
`x^(2) - 3 + 2` and the side lengths of the rectangle.

But as the question have asked to factor it, let me assume that the given expression is the area of the rectangle.

`x^(2) - 3 + 2` can be simplified to
`x^(2) - 1`, which can be factored to:

`(x+1)(x-1)`

And therefore each side length are likely to be (x+1) and (x-1).

However, this is just a likely prediction made based on the information given, and without further explanation, the answer might be incorrect and it must be revised.

*Additionally, the form
`x^(2) - 3 + 2` looks a little odd for me so just in case it was a typo and the actual expression was
`x^(2) - 3x + 2`, here is a factor for this expression as well.

(x-2)(x-1)

Hope this helped and feel free to leave a comment for any questions!