To solve the inequality \( 35 > -5 + 5x \), we can first isolate \( x \) as follows: 1. Add 5 to both sides: \[ 35 + 5 > 5x \] \[ 40 > 5x \] 2. Divide both sides by 5: \[ \frac{40}{5} > x \] \[ 8 > x \] So, the solution can be expressed as: \[ x < 8 \] This means that any value of \( x \) that is less than 8 will satisfy the inequality.

35>-5+5x

1 answer

To solve the inequality \( 35 > -5 + 5x \), we can first isolate \( x \) as follows:

Add 5 to both sides: \[ 35 + 5 > 5x \] \[ 40 > 5x \]
Divide both sides by 5: \[ \frac{40}{5} > x \] \[ 8 > x \]

So, the solution can be expressed as: \[ x < 8 \]

This means that any value of \( x \) that is less than 8 will satisfy the inequality.