Polynomials in One Variable

The degree of the polynomial $\frac{1}{2}{y}^2-2y$ is

The degree of the constant polynomial $\text{'}-11\text{'}$ is

The degree of the polynomial $g\left(x\right)=\frac{-3}{2}$ is zero. True or False. Comment on the answer stating the reason behind it.

What is the degree of the polynomial $f\left(x\right)=7$

In mathematics that uses letters to represent numbers which varies. Usually, the letters are called constant.

For constant only $c$ is used and for variables $a, b$ are are used.

For constant upper case letters are used and for variables lower case letters are used.

In the polynomial $2x^2+3x+c$ the constant term is _____

In the polynomial $3x^2+px+k$, where $p$ and $k$ are constant, then the constant term is $3$.

Rahul was asked to find the constant term in $3x^2+px+k$. He chose the term $k$. Is it correct? Justify your answer.

Identify the constant term in the polynomial: $x^2+bx+c$

$p+27q^2$ is a binomial.

$p+2q^2+2$ is a binomial.

If the expression $\left(k^2-2k+1\right)y+\sqrt{17}$ be a constant polynomial, then prove that,$k=1$
 

For what value of $a$, the polynomial $\left(a-1\right)x+10$,will reduce to a constant polynomial.
 

Determine the degree and the number of terms in the given expression ${\left\{\left(1-x\right)\left(1+x+x^2\right)\right\}}^p$, where, $p=10$.
 

Determine the degree and the number of terms in the given polynomial
${\left(1+3x+3x^2+x^3\right)}^q$, where $q=2$
 

Determine the degree and the number of terms in the given expression
${\left\{\left(1-\sqrt{x}\right)\left(1+\sqrt{x}\right)\right\}}^t$, where $t=3$.
 

Determine the degree and the number of terms in the given expression
${\left(3+x\right)}^{10}$
 

The number of terms in the polynomial 4a3+ 3a7+5a5 is