What is the d/(d{y)}((({z)/x-{y})^2}{sqrt({x)}}) ?

The d/(d{y)}((({z)/x-{y})^2}{sqrt({x)}}) is -(2({z)/x-{y})}{sqrt({x)}}

What is the first d/(d{y)}((({z)/x-{y})^2}{sqrt({x)}}) ?

The first d/(d{y)}((({z)/x-{y})^2}{sqrt({x)}}) is -(2({z)/x-{y})}{sqrt({x)}}

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\frac{d}{d y} (\frac{( z x - y ) ^{2}}{x})

- \frac{2 ( z x - y )}{x}

Solution steps

\frac{d}{d y} (\frac{( z x - y ) ^{2}}{x})

Take the constant out:

(a \cdot f)^{'} = a \cdot f^{'}

= \frac{1}{x} \frac{d}{d y} ((z x - y)^{2})

Apply the chain rule:

2 (z x - y) \frac{d}{d y} (z x - y)

= 2 (z x - y) \frac{d}{d y} (z x - y)

\frac{d}{d y} (z x - y) = - 1

= \frac{1}{x} \cdot 2 (z x - y) (- 1)

Simplify

\frac{1}{x} \cdot 2 (z x - y) (- 1) : - \frac{2 ( z x - y )}{x}

= - \frac{2 ( z x - y )}{x}

X \frac{9}{6}, 7

ln^{2} (x)

\int π sin (n x) d x

\frac{d y}{d x} = \frac{x ^{2}}{( y ( 1 + x ^{2} ) )}

x \to 1 lim ((x - 1) ∣ x - 1 ∣)

What is the d/(d{y)}((({z)/x-{y})^2}{sqrt({x)}}) ?
The d/(d{y)}((({z)/x-{y})^2}{sqrt({x)}}) is -(2({z)/x-{y})}{sqrt({x)}}
What is the first d/(d{y)}((({z)/x-{y})^2}{sqrt({x)}}) ?
The first d/(d{y)}((({z)/x-{y})^2}{sqrt({x)}}) is -(2({z)/x-{y})}{sqrt({x)}}