MCQ
The value of $\int_{ - 2}^2 {(a{x^3} + bx + c)} $ depends on
- AThe value of $a$
- BThe value of $b$
- ✓The value of $c$
- DThe values of $a$ and $b$
Hence depends on $c$.
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$x+y+\alpha z=2$
$3 x+y+z=4$
$x+2 z=1$
have a unique solution $\left(x^{*}, y^{*}, z^{*}\right)$. If $\left(\alpha, x^{*}\right),\left(y^{*}, \alpha\right)$ and $\left(x^{*},-y^{*}\right)$ are collinear points, then the sum of absolute values of all possible values of $\alpha$ is