MCQ
$\sum {{1 \over {1 + {x^{a - b}} + {x^{a - c}}}} = } $
- ✓$1$
- B$-1$
- C$0$
- DNone of these
= ${1 \over {{x^{b + c}} + {x^{c + a}} + {x^{a + b}}}}\sum\limits_{}^{} {{x^{b + c}}} $
= ${1 \over {{x^{b + c}} + {x^{c + a}} + {x^{a + b}}}}\,({x^{b + c}} + {x^{c + a}} + {x^{a + b}}) = 1$.
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Statement $-1 :$ $f'\left( 4 \right) = 0$
Statement $-2 :$ $ f $ is continuous in $ [2,5] $ , differentiable in $ (2,5) $ and $f(2)=f(5).$