MCQ
Given three unit vector $a,\,b,\,c$ such that $a\, \bot \,b$ and $a||b$ , then $a\times (b\times c)$ is
- A$a$
- ✓$b$
- C$c$
- D$0$
$\because \,\,a\, \bot \,\,b\,\,,\,\,\,\therefore \,\,\,a\,.\,b = 0$
$\because a|\,|c$, $\therefore \,\,\,a\,.\,c = 1$ $(a, b$ and $ c $ are unit vectors)
$a \times (b \times c) = (1)b - (0)\,c\,$=$ b.$
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$(A)$ $e-1$ $(B)$ $\int_1^e \ln (e+1-y) d y$ $(C)$ $e-\int_0^1 e^x d x$ $(D)$ $\int_1^r \ln y d y$