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(i) Evaluate:  \(\int\limits_2^3\) \(\frac{x}{x^2+1}\)dx

(ii) Evaluate :\(\int\limits_0^π\)\(\frac{x}{1+sinx}dx\)

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= π [tanπ - secπ - tan0 + sec0]

= π [0-(-1) -0 +1] = 2π

⇒ I = π

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