What is the answer to solvefor H,S=2LH+2LW+2HW ?

The answer to solvefor H,S=2LH+2LW+2HW is H=(S-2LW)/(2(L+W));\quad 2(L+W)\ne 0

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solvefor H,S=2LH+2LW+2HW

solve for

H, S = 2 L H + 2 L W + 2 H W

H = \frac{S - 2 L W}{2 ( L + W )}; 2 (L + W) \neq = 0

Solution steps

S = 2 L H + 2 L W + 2 H W

Switch sides

2 L H + 2 L W + 2 H W = S

Move

2 L W

to the right side

2 L H + 2 H W = S - 2 L W

Factor

2 L H + 2 H W : 2 H (L + W)

2 H (L + W) = S - 2 L W

Divide both sides by

2 (L + W); 2 (L + W) \neq = 0

H = \frac{S - 2 L W}{2 ( L + W )}; 2 (L + W) \neq = 0

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6 (x + 8) = \frac{3 - 2 x}{4} + 2 x

y, z - 4 y = - 24

v, \frac{v - 7}{- 2} = - 1

x, 2 x - t an x = 0

What is the answer to solvefor H,S=2LH+2LW+2HW ?
The answer to solvefor H,S=2LH+2LW+2HW is H=(S-2LW)/(2(L+W));\quad 2(L+W)\ne 0