Question

x(1 + y) = z, solve for x

Please help and show work!!

Answer 1

Answer:

x=z/1+y

Step-by-step explanation:

x(1+y)=z

x=z/(1+y)

Answer 2

$x(1+y)=z$.......... ....(1)

let 1+y is multiply with x

when it go other (RHS) side it becomes denominator

x=$\frac{z}{1+y}$

oR

put in (1)

$\frac{x(1+y)}{z/1+y}$=z

$\frac{x(1+y)(1+y)}{z}$=z

$\frac{x(1+y+{y}^{2})}{z}=z$

x=$\frac{{z}^{2}}{x+y+{y}^{2}}$

oR
$\frac{(x1+xy+x{y}^{2})}{z}=z$
oR
$x1+xy+x{y}^{2}={z}^{2}$