preb-logo-foot
Login
COUNTRY
India
ALL CATEGORIES
GOAL
CBSE Class 10
CBSE Class 12
CBSE Class 8
CBSE Class 9
GSEB Class 10
GSEB Class 8
GSEB Class 9
ICSE Class 10
ICSE Class 9
IGCSE X
MEDIUM
SUBJECT

Polynomials Cbse Class 9 Maths Problems and Solutions

Many students find Polynomials for Cbse Class 9 particularly challenging. Strengthen your concepts and gain confidence for your exams by solving free questions for Polynomials from for Cbse Class 9 preparation.

CBSE Class 9
SORT:
BY LEVEL
English > Maths > All > Polynomials
Question
Level
▲
Action
$$\sqrt{2}$$ is a polymomial of degree......
Show More
Level 1
Degree of the zero polynomial is......
Show More
Level 1
An expression that has two terms is called ??......
Show More
Level 1
Number of zeroes of a cubic polynomial is......
Show More
Level 1
A polynomial of degree zero is called a ________......
Show More
Level 1
Highest power of variable in a polynomial is called_____ the of polynomial.......
Show More
Level 1
Name of the polynomial on the basis of degree. $$-3 x+2$$......
Show More
Level 1
Name the polynomial containing two non-zero terms.......
Show More
Level 1
Find $$p(0) \text { if } p(y)=y^{2}-y+1$$......
Show More
Level 1
In the expression $$x^{2}+\frac{\pi}{2} x-7,$$ what is the coefficient of $$x?$$......
Show More
Level 1
Is $$ x+1 $$ a factor of the polynomial $$ x^{3}+x^{2}+x+1?$$......
Show More
Level 1
A polynomial of one non-zero term is called a......
Show More
Level 1
Maximum number of zeroes of a polynomial is called......
Show More
Level 1
Graph of linear equation is a......
Show More
Level 1
Graph of a quadratic equation is a......
Show More
Level 1
Factorize: $$12 a^{2} b-6 a b^{2}$$......
Show More
Level 1
If $$49 x^{2}-b=\left(7 x+\frac{1}{2}\right)\left(7 x-\frac{1}{2}\right)$$, then the value of $$b$$ ......
Show More
Level 1
$$(x+y)^{3}=x^{3}+y^{3}+?$$......
Show More
Level 1
Write the coefficient of $$ x^{2}$$ in the expansion of $$ (x-2)^{3}$$......
Show More
Level 1
Classify the following as linear, quadratic and cubic polynomials: $$1+x$$......
Show More
Level 1