What is the answer to solvefor t,f=(W-2t)/(tk) ?

The answer to solvefor t,f=(W-2t)/(tk) is t= W/(kf+2);\quad k\ne 0,k\ne-2/f

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solvefor t,f=(W-2t)/(tk)

solve for

t, f = \frac{W - 2 t}{t k}

t = \frac{W}{k f + 2}; k \neq = 0, k \neq = - \frac{2}{f}

Solution steps

f = \frac{W - 2 t}{t k}

Multiply both sides by

t

f t = \frac{W - 2 t}{k}

Multiply both sides by

k

f t k = W - 2 t; k \neq = 0

Move

2 t

to the left side

f t k + 2 t = W; k \neq = 0

Factor

f t k + 2 t : t (k f + 2)

t (k f + 2) = W; k \neq = 0

Divide both sides by

k f + 2; k \neq = 0, k \neq = - \frac{2}{f}

t = \frac{W}{k f + 2}; k \neq = 0, k \neq = - \frac{2}{f}

t, V = \frac{S}{t}

x + \frac{24}{x} = 11

- 0.84 = \frac{575000 - 562750}{x}

y, x = \frac{y - 6}{y}

0 = x - \frac{1}{x ^{2}}

What is the answer to solvefor t,f=(W-2t)/(tk) ?
The answer to solvefor t,f=(W-2t)/(tk) is t= W/(kf+2);\quad k\ne 0,k\ne-2/f