MCQ
If $|a|\,\, = 3,\,\,\,|b|\,\, = 4$ and $|a + b|\,\, = 5,$ then $|a - b|\,\, = $
- A$6$
- ✓$5$
- C$4$
- D$3$
$\therefore \,\,\,25 + |a - b{|^2} = 2(9 + 16) \Rightarrow |a - b| = 5$.
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($A$) differentiable at $x=0$ if $a=0$ and $b=1$
($B$) differentiable at $x=1$ if $a=1$ and $b=0$
($C$) $NOT$ differentiable at $x=0$ if $a=1$ and $b=0$
($D$) $NOT$ differentiable at $x=1$ if $a=1$ and $b=1$
Then the number of possible functions $g : A \rightarrow A$ such that $gof=f$ is ...... .