Problem

Solve the inequality. \[ \begin{array}{c} \frac{-4(x-2)}{2} \leq-x \\ x \geq[?] \end{array} \]

Solution

Step 1 :Solve the inequality \(\frac{-4(x-2)}{2} \leq -x\).

Step 2 :Simplify the left side of the inequality to get \(4 - 2x\).

Step 3 :Add \(x\) to both sides of the inequality to get \(4 \leq x\).

Step 4 :Rearrange the inequality to get \(x \geq 4\).

Step 5 :The solution to the inequality is \(\boxed{x \geq 4}\). This means that any value of \(x\) that is greater than or equal to 4 will satisfy the inequality.

From Solvely APP
Source: https://solvelyapp.com/problems/lMMnlVyXOg/

Get free Solvely APP to solve your own problems!

solvely Solvely
Download