If $(24, 92) = 24m + 92n$,then $(m, n)$ is

The sum of all positive divisors of $242$ except $1$ and itself is:

The coefficient of $x^3 y^4 z^5$ in the expansion of $(x y+y z+x z)^6$ is

Consider the following statements:
$I$: The number of non-trivial even divisors of the number $N = 2^{\alpha_1} 3^{\alpha_2} 4^{\alpha_3} 5^{\alpha_4} 6^{\alpha_5}$ is $(\alpha_1+2\alpha_3+\alpha_5)(\alpha_2+\alpha_5+1)(\alpha_4+1)-1$.
$II$: The number of non-trivial odd divisors of the number $N = 2^{\alpha_1} 3^{\alpha_2} 4^{\alpha_3} 5^{\alpha_4} 6^{\alpha_5}$ is $\alpha_2+\alpha_4+\alpha_5+\alpha_2\alpha_4+\alpha_4\alpha_5$. Then:

The smallest positive divisor greater than $1$ of a composite number $a$ is

The number of positive divisors of $360$ which are multiples of $3$ is