Answer:
The value of the provide equation for x is \(x=\frac{z-8}{6-p}\).
Step-by-step explanation:
Consider the provided equation.
\(z=8+6x-px\)
We need to solve the equation for x.
Subtract 8 from both sides.
\(z-8=8-8+6x-px\)
\(z-8=6x-px\)
Take x common from right side.
\(z-8=x(6-p)\)
Divide both the sides by 6-p.
\(\frac{z-8}{6-p}=\frac{x(6-p)}{6-p}\)
\(x=\frac{z-8}{6-p}\)
Hence, the value of the provide equation for x is \(x=\frac{z-8}{6-p}\).
