MCQ
$\int {\frac{{1 + x + \sqrt {x + {x^2}} }}{{\sqrt x \, + \sqrt {1 + x} }}\,\,dx = } $
- A$1/2\sqrt {1 + x} + c$
- ✓$2/3{(1 + x)^{3/2}} + c$
- C$\sqrt {1 + x} + c$
- D$2{(1 + x)^{3/2}} + c$
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$x+3 y+k^{2} z=0$
$3 x+y+3 z=0$
has a non-zero solution $(x, y, z)$ for some $k \in R ,$ then $x +\left(\frac{ y }{ z }\right)$ is equal to