What is d(a/x+arctan(x/a)) ?

The solution to d(a/x+arctan(x/a)) is (d(arctan(x/a)x+a))/x

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simplify d(a/x+arctan(x/a))

simplify

d (\frac{a}{x} + arctan (\frac{x}{a}))

\frac{d ( arctan ( \frac{x}{a} ) x + a )}{x}

Solution steps

d (\frac{a}{x} + arctan (\frac{x}{a}))

Join

\frac{a}{x} + arctan (\frac{x}{a}) : \frac{arctan ( \frac{x}{a} ) x + a}{x}

= d \frac{arctan ( \frac{x}{a} ) x + a}{x}

Apply the fraction rule:

a \cdot \frac{b}{c} = \frac{a \cdot b}{c}

= \frac{d ( arctan ( \frac{x}{a} ) x + a )}{x}

x^{\frac{4}{5}} (x - 8)^{2}

(x - x + 2)^{2}

x (y^{2} - 1) - y (x^{2} - 1) y^{'} (x)

\frac{d}{d t} ((Q (t)) k (Q (t) - 70))

(3 x + 2 i)^{2}

What is d(a/x+arctan(x/a)) ?
The solution to d(a/x+arctan(x/a)) is (d(arctan(x/a)x+a))/x