The product of any integer and its absolute value is always

The absolute value of sum of $\left(-14\right)\times 9$ and $348÷\left(-6\right)$ is

The additive inverse of the absolute value of any integer is always

The value of $10-\left[\left(-54\right)÷9+\left\{\left(-5\right)-3-11\right\}\right]$ is

The sum of $\left(-11\right)\times 9-45$ and $\left(-72\right)÷8+11$ is 

The value of $\left[{\left(-1\right)}^{34}\times {\left(-1\right)}^{209}+{\left(-1\right)}^{45}÷{\left(-1\right)}^{91}\right]\times {\left(-1\right)}^{102}$is

The absolute value of $\left(-72\right)÷4+\left(-3\right)\times 5+16$

If $a\#b=a\times a-3\times a\times b+b\times b$, then $\left(-4\right)\#7$ is