Polynomials

The expression $y+z+100$ is a:

The numerical coefficient of y in the expression $2x+3y+7z$is:

A number when divided by $91$ gives a remainder$17$ . When the same number is divided by$13$, the remainder will be-

Find the value of $k$, if $x-1$ is a factor of $4x^3+3x^2-4x+k$.

Simplification of$(t+s^2)(t^2-s)$ is

In a division sum, the divisor is $4$ times the quotient and twice the remainder. If a and b are respectively the divisor and the dividend then

The product of $a^2, 2a^2, 5a^{10}$ Is:

 If $x+y+z=0$ then the value of  $\begin{array}{rcl}& & \frac{1}{x^2+y^2-z^2}\end{array}\begin{array}{rcl}& & +\end{array}\begin{array}{rcl}& & \frac{1}{x^2+z^2-y^2}\end{array}\begin{array}{rcl}& & +\end{array}\begin{array}{rcl}& & \frac{1}{y^2+z^2-x^2}\end{array}$  is -

The value of $3x(4x-5)+3$ for $x=3$.

If $p$ and $q$ are the roots of the polynomial $p\left(x\right)=a{x}^2+bx+c$,the polynomial $g\left(x\right)$ whose roots are $\frac{1}{p}$ and $\frac{1}{q}$ will be?

The addition of $ab-bc, bc-ca, ca-ab$ is:

When ${47}^{47} + 47$ is divided by $48$, the remainder will be-

If $x, y, z$ are all real numbers and $x^2+y^2+z^2=2\left(x-y-z\right)-3$, then the value of $2x-3y+4z$ is:

Like terms in the expression $7x, 5x^2, 7y, -5yx, -9x^2$are:

Value of expression : $a(a^2+a +1)+5$ for$a = 0$ is 

What is the possible expression for the third dimension of the cuboid $12k{y}^2+8ky-20k$, if the two of its dimensions are $(y-1)$ and $4k$?

If $m$ and $n$ are two integers such that $m = n^2 - n$, then $(m^2-2m)$ is always divisible by

The HCF of $(x^3+3x^2-x-3)$ and $(x^3+4x^2+x-6)$ is-

If f(x)= $4x^3-2x^2+5x-8$s divided by $(x – 2)$ then the remainder is

When $\left({59}^{59}+59\right)$is divided by $60$, then the remainder is -