MCQ
$25^{190}-19^{190}-8^{190}+2^{190}$ is divisible by
- ✓$34$ but not by $14$
- Bboth $14$ and $34$
- Cneither $14$ nor $34$
- D$14$ but not by $34$
$19^{190}-2^{190}$ is divisible by $19-2=17$
$25^{190}-19^{190}$ is divisible by $25-19=6$
$8^{190}-2^{190}$ is divisible by $8-2=6$
$L.C.M.$ of $1746=34$
$\therefore$ divisible by $34$ but not by $14$
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where $[ ]$ denotes greatest integer , then:
$(x - y +1)^2 + (2x + 2y - 6)^2 = 20$ on any tangent will be