Question

Which equation is correctly rewritten to solve for x? -qx+p=r

Answer 1

-q(x) + p = r

-q(x) = r - p

x = -r/q + p/q

Hope this helps! ;)

Answer 2

Answer: x =  $\frac{p - r}{q}$

Step-by-step explanation:

From the question -qx + p =r

To solve for x, we make x subject of the formula.

First we need to subtract p from both-side of the equation

-qx + p -p = r -p

The equation becomes

-qx  =   r - p

We want to make the left hand side of the equation positive, so we simply multiply through by a negative sign (-)

The our equation becomes

qx   =   -r + p

We can rearrange the equation, hence;

qx  = p - r

Divide both-side of the equation by q

$\frac{qx}{q} = \frac{p - r}{q}$  

(On the left hand side of the equation, the q numerator will cancel the q denominator, leaving us with only x)

 

x =  $\frac{p - r}{q}$