MCQ
$\int\limits_a^b {} \, [x] \,dx + \int\limits_a^b {} \, [ - x] \,dx$
where $[. ]$ denotes greatest integer function is equal to :
- A$a + b$
- B$b - a$
- ✓$a - b$
- D$\frac{{a\, + \,b}}{2}$
where $[. ]$ denotes greatest integer function is equal to :
$\Rightarrow$ $I = \int\limits_a^b {} - dx = a - b$
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Statement $-1 :$ $f'\left( 4 \right) = 0$
Statement $-2 :$ $ f $ is continuous in $ [2,5] $ , differentiable in $ (2,5) $ and $f(2)=f(5).$