If on dividing the polynomial $(a^3{b}^3+a^2{b}^3-a{b}^4+ab)$ by the monomial $ab$, we get the quotient as $a^k{b}^k+a{b}^k-b^3+1$, the value of $k$ is 

If on dividing the polynomial $(4x^4-3x^3-2x^2)$ by the monomial $4x^2$, we get the quotient as $x^2-kx-p$, then the value of $k+\frac{p}{2}$ is _____

Divide the following polynomial by the given monomial and write the quotient in the given blanks.

$(-mna{b}^{2}c+lnab{c}^2-n{a}^{2}bc), -abc=$_____

Divide the following expression.

$(7y^2+14y)÷(y+2)=$_____

Divide the following expression.

$22(y^4-5y^3-24y^2)÷11y(y-8)=$_____

Divide the given expression.

$2y(y^2-12y+35)÷3y(y-7)=$_____

$5x(x-1)(x^2-5x+6)÷(x-3)=$_____

Divide the given expression.

$(9l^2-16)÷(3l+4)=$_____

Divide the following expression.

$64xyz(2x-10)(3y-12)÷48(x-5)(y-4)=$_____