Which of the x values are solutions to the inequality 4(2 – x) > –2x – 3(4x + 1)? check all that apply.
x = –1.1
x = –2.2
x = 0
x = –10
x = 10

We are to solve the inequality for the value of x

The options x = 0 and x = 10 represent the value of x

Given:

4(2 – x) > –2x – 3(4x + 1)

open parenthesis

8 - 4x > - 2x - 12x - 3

8 - 4x > - 14x - 3

collect like terms

- 4x + 14x > - 3 - 8

10x > -11

divide both sides by 10

x > -11/10

x > -1.1

All values greater than -1.1 represent x

Therefore, from the options, x = 0 or x = 10

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Step-by-step explanation:

The inequality is given as:  

Using distributive property [ ] and a little algebra, we have:

Taking all the x's to one side and number to another:

Now, of the 5 numbers shown, which of them are GREATER THAN ?

They are 0 and 10.

answer: can and shows the work

step-by-step explanation: