What is the answer to solvefor z,w*(-4+z)=mz+17 ?

The answer to solvefor z,w*(-4+z)=mz+17 is z=(17+4w)/(w-m);\quad m\ne w

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solvefor z,w*(-4+z)=mz+17

solve for

z, w \cdot (- 4 + z) = m z + 17

z = \frac{17 + 4 w}{w - m}; m \neq = w

Solution steps

w (- 4 + z) = m z + 17

Expand

w (- 4 + z) : - 4 w + z w

- 4 w + z w = m z + 17

Move

4 w

to the right side

z w = m z + 17 + 4 w

Move

m z

to the left side

z w - m z = 17 + 4 w

Factor

z w - m z : z (w - m)

z (w - m) = 17 + 4 w

Divide both sides by

w - m; m \neq = w

z = \frac{17 + 4 w}{w - m}; m \neq = w

9 - (5 x + 7) = - 2.8 - 4.7 x

y, x y - 3 x - 6 = 0

y, x - 3 y = - 15

4 x - 2 = 3 x + 8

y, x + 3 y = - 1

What is the answer to solvefor z,w*(-4+z)=mz+17 ?
The answer to solvefor z,w*(-4+z)=mz+17 is z=(17+4w)/(w-m);\quad m\ne w