Please solve this algebra problem

xy+z=wy+x

Solve for Y
Please show work. thank you

xy - wy = x - z

y(x - w) = x - z

y = (x - z)/(x - w)

xy+z=wy+x
subtract x to both sides
y+z=wy
divide both sides by w
y+z/w=y

xy - wy = x - z

y(x - w) = x - z

y = (x - z) / (x - w)

or

z - x = wy - xy
z - x = y(w - x)
(z - x) / (w - x) = y

y = (z - x) / (w - x)
or
y = (x - z) / (x - w)

xy+z=wy+x
xy-wy=x-z
(x-w)y=x-z
y=(x-z)/(x-w)
Anything that satifies these parameters

y=0-100000000000000000000000000000000000…

Y could equal an infinite amount of numbers

xy+z=wy+x

xy - wy = x - z
y(x - w) = x - z
y = (x-z)/(x-w)
~

-wy+xy-x+z=0
z=wy+x(1-y)

xy+z=wy+x
xy+z-x=wy
y=(xy+z-x)/w

:)