Question Which of the x values are solutions to the inequality 4(2 – x) > –2x – 3(4x 1)? check all that apply.

The solution for the inequality given exists x > -11/10. The inequality contains an infinite number of solutions as long as it is greater than -11/10. How to determine the value of x? Given: 4(2 – x) > –2x – 3(4x + 1) The inequality can be simplified to 8 – 4x > -14x – 3 subtract 8 from both sides of the equation, and we get 8 – 4x – 8 > -14x – 3 – 8 – 4x > -14x – 11 Add 14x from both sides – 4x + 14x > -14x – 11 + 14x 10x > – 11 x > – 11/10 The solution for the inequality given exists x > -11/10. This means that any number greater than -11/10 exists as a solution to the inequality given. The inequality contains an infinite number of solutions as long as it is greater than -11/10. To learn more about inequality refer to: https://brainly.com/question/17448505 #SPJ4 Reply

x > -11/10. The inequality contains aninfinite numberof solutions as long as it is greater than-11/10.## How to determine the value of x?

subtract 8from both sides of the equation, and we getAdd 14xfrom both sidesx > – 11/10x > -11/10. This means that any numbergreater than-11/10exists as a solution to the inequality given. The inequality contains aninfinite numberof solutions as long as it is greater than-11/10.inequalityrefer to:https://brainly.com/question/17448505Answer: C,EStep-by-step explanation: