110. integrate : root(tanx) + root(cotx)

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{log}_{10} (\frac{351}{539}) + 2 {log}_{10} (\frac{91}{110}) = 3 {log}_{10} (\frac{39}{110})

{log}_{10} (\frac{351}{539}) + 2 {log}_{10} (\frac{91}{110}) - 3 {log}_{10} (\frac{39}{110})

\int \frac{1}{(x + 2) (x^{2} + 1)} d x = a \log |1 + x^{2}| + b \tan^{- 1} x + \frac{1}{5} \log |x + 2| + C

(a) a = - \frac{1}{10}, b = - \frac{2}{5} (b) a = \frac{1}{10}, b = - \frac{2}{5} (c) a = - \frac{1}{10}, b = \frac{2}{5} (d) a = \frac{1}{10}, b = \frac{2}{5}

(10 \sum n = 1 \int_{- 2 n - 1}^{- 2 n} {sin}^{27} x d x) + (10 \sum n = 1 \int_{2 n}^{2 n + 1} s i n^{27}

x d x) =

In the given figure PQ || RS $∠ P A B = 70^{\circ}$ , $∠ A C S = 110^{\circ}$ , then $∠ B A C =$

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