Suppose $a, b, c$ are positive integers such that $2^a+4^b+8^c=328$. Then, $\frac{a+2 b+3 c}{a b c}$ is equal to
$\frac{1}{2}$
$\frac{5}{8}$
$\frac{17}{24}$
$\frac{5}{6}$
The roots of the equation ${x^4} - 2{x^3} + x = 380$ are
If $(x + 1)$ is a factor of ${x^4} - (p - 3){x^3} - (3p - 5){x^2}$ $ + (2p - 7)x + 6$, then $p = $
If $x$ be real, then the maximum value of $5 + 4x - 4{x^2}$ will be equal to
The polynomial equation $x^3-3 a x^2+\left(27 a^2+9\right) x+2016=0$ has
If $|{x^2} - x - 6| = x + 2$, then the values of $x$ are