What is join (arctan(a))/(b-arctan(a-b/a+b)) ?

The solution to join (arctan(a))/(b-arctan(a-b/a+b)) is (arctan(a)}{b-arctan(\frac{a^2-b+ab)/a)}

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join (arctan(a))/(b-arctan(a-b/a+b))

join

\frac{arctan ( a )}{b - arctan ( a - \frac{b}{a} + b )}

\frac{arctan ( a )}{b - arctan ( \frac{a ^{2} - b + ab}{a} )}

Solution steps

\frac{arctan ( a )}{b - arctan ( a - \frac{b}{a} + b )}

Join

a - \frac{b}{a} + b : \frac{a ^{2} - b + ab}{a}

= \frac{arctan ( a )}{b - arctan ( \frac{a ^{2} + ab - b}{a} )}

148231 - 26115064461 - 50 a^{0}

(v) (5 x^{- 3} \cdot y \cdot z^{2})^{- 2}

- 5 + 2 \times (3 - 4) + 0.6

8 m^{3} - 125 n^{3}

5 x + 10 y

What is join (arctan(a))/(b-arctan(a-b/a+b)) ?
The solution to join (arctan(a))/(b-arctan(a-b/a+b)) is (arctan(a)}{b-arctan(\frac{a^2-b+ab)/a)}