What is the answer to solvefor v,v(sqrt(w)-3)=v-2sqrt(w) ?

The answer to solvefor v,v(sqrt(w)-3)=v-2sqrt(w) is v=-(2sqrt(w)(sqrt(w)+4))/(w-16);\quad w\ne 16

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solvefor v,v(sqrt(w)-3)=v-2sqrt(w)

solve for

v, v (w - 3) = v - 2 w

v = - \frac{2 w ( w + 4 )}{w - 16}; w \neq = 16

Solution steps

v (w - 3) = v - 2 w

Expand

v (w - 3) : v w - 3 v

v w - 3 v = v - 2 w

Move

v

to the left side

v w - 4 v = - 2 w

Factor

v w - 4 v : v (w - 4)

v (w - 4) = - 2 w

Divide both sides by

w - 4; w \neq = 16

v = - \frac{2 w ( w + 4 )}{w - 16}; w \neq = 16

\frac{( 5 + 2 3 )}{( 7 + 4 3 )} = a - 6

x, 15 x + 2 y - 9 = 0

12 = 15 (\frac{z - 1}{5})

f, 1 f = (x^{3} + x + 1) (x^{4} + x^{2} + 1)

3 x (\frac{1}{4} + \frac{2}{5}) = n

What is the answer to solvefor v,v(sqrt(w)-3)=v-2sqrt(w) ?
The answer to solvefor v,v(sqrt(w)-3)=v-2sqrt(w) is v=-(2sqrt(w)(sqrt(w)+4))/(w-16);\quad w\ne 16