MCQ
How many reflexive relation are there on a set ' with $3$ elements
- A${2^3}$
- ✓${2^6}$
- C${2^9}$
- D${2^{12}}$
elements is $2^{n^{2}-n}$
Here $n=3$
$\therefore 2^{3^{2}-3}=2^{6}$
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$R=\left\{(x, y): \max \left\{0, \log _{e} x\right\} \leq y \leq 2^{x}, \frac{1}{2} \leq x \leq 2\right\}$
is, $\alpha\left(\log _{e} 2\right)^{-1}+\beta\left(\log _{e} 2\right)+\gamma$, then the value of $(\alpha+\beta-2 \gamma)^{2}$ is equal to: