What is derivative of f(x)=(3t-1)(2t-2)^{-1} ?

The answer to derivative of f(x)=(3t-1)(2t-2)^{-1} is (dt)/(dx)=0

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derivative of f(x)=(3t-1)(2t-2)^{-1}

derivative of

f (x) = (3 t - 1) (2 t - 2)^{- 1}

\frac{d t}{d x} = 0

Solution steps

f (x) = (3 t - 1) (2 t - 2)^{- 1}

Treat

t

t (x)

Differentiate both sides:

0 = - \frac{4 \frac{d t}{d x}}{( 2 t - 2 ) ^{2}}

Isolate

\frac{d t}{d x} : \frac{d t}{d x} = 0

\frac{d t}{d x} = 0

\int \frac{a r}{a ^{2} - r ^{2}} d r

\frac{d}{d x} (\frac{2}{2})

\int \frac{e ^{x}}{e ^{2 x} + 3 e ^{x} + 2} d x

\int 5 e^{5 x} d x

f (x) = - 6 x^{2} - 9, at x = 0

What is derivative of f(x)=(3t-1)(2t-2)^{-1} ?
The answer to derivative of f(x)=(3t-1)(2t-2)^{-1} is (dt)/(dx)=0