MCQ
All points lying inside the triangle formed by the points $(1, 3)$, $(5,0)$ and $(-1,2)$ satisfy
- A$3x + 2y \ge 0$
- B$2x + y - 13 \le 0$
- C$2x - 3y - 12 \le 0$
- ✓All the above
for $(5, 0)$,$3 \times 5 + 0 > 0$ and
$( - 1,\,\,2)$ for $( - 1,\,\,2),\,\, - 3 + 4 > 0.$
Similarly other inequalities hold good.
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${\left[ {\frac{1}{{\sqrt {5{x^3} + 1} - \sqrt {5{x^3} - 1} }}} \right]^8} $$+ {\left[ {\frac{1}{{\sqrt {5{x^3} + 1} + \sqrt {5{x^3} - 1} }}} \right]^8}$ and $m$ is the coefficient of $x^{12}$ in it, then the ordered pair $(n, m)$ is equal to
