\(
\text { If } \mathrm{p}(\mathrm{x}) \text { is a polynomial of degree one and } \mathrm{p}(\mathrm{a})=0 \text { , then } \mathrm{a} \text { is said to be: }
\)

\(
\text { The zeroes of the quadratic polynomial } x^{2}+p x+p, p \neq 0 \text { are }
\)

\(
\text { If } x^{3}+11 \text { is divided by } x^{2}-3 \text { , then the possible degree of remainder is }
\)

\(
\text { If } x^{4}+3 x^{2}+7 \text { is divided by } 3 x+5, \text { then the possible degrees of quotient and remainder are }
\)

\(
\text { f } x^{5}+2 x^{4}+x+6 \text { is divided by } g(x) \text { , and quotient is } x^{2}+5 x+7 \text { , then the possible degree of } g(x) \text { is: }
\)

\(
\text { If } x^{5}+2 x^{4}+x+6 \text { is divided by } g(x) \text { and quo-tient is } x^{2}+5 x+7 \text { , then the possible degree of remainder is: }
\)

What is the number(s) of zeroes that a quadratic polynomial has/have:

What is the number(s) of zeores that a cubic polynomial has/have:

\(
\text { If one zero of the quadratic polynomial } x^{2}+3 x+b \text { is } 2 \text { , then the value of } b \text { is }
\)

What is the number of zeroes that a linear poly-nomial has/have: