Okay, here we have this equation:
[tex]r\cdot\sqrt[]{\frac{mx}{n}+s}=t[/tex]
And we need write the verbal description to solve for x, let's do it:
We first move on to dividing the "r" on the right side of the equation, the equation remains like this for now:
[tex]\sqrt[]{\frac{mx}{n}+s}=\frac{t}{r}[/tex]
The second step is to square both sides to cancel the radical on the left, the equation remains like this for now:
[tex]\begin{gathered} \sqrt[]{\frac{mx}{n}+s}^2=(\frac{t}{r})^2 \\ \frac{mx}{n}+s=(\frac{t}{r})^2 \end{gathered}[/tex]
The third step is to go on to subtract the s from the right side, and the equation looks like this:
[tex]\frac{mx}{n}=(\frac{t}{r})^2-s[/tex]
The fourth step is to multiply the "n" on the right side of the equation:
[tex]mx=((\frac{t}{r})^2-s)\cdot n[/tex]
And the last step is to divide the "m" on the right side of the equation, and we finally get this:
[tex]x=\frac{(((\frac{t}{r})^2-s)\cdot n)}{m}[/tex]
