(B) polynomial of degree $1$ is called a linear polynomial.The given polynomial is $p(x) = 2+x$.The highest power of the variable $x$ in this expressi

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(B) polynomial of degree $1$ is called a linear polynomial.The given polynomial is $p(x) = 2+x$.The highest power of the variable $x$ in this expression is $1$.Therefore,$2+x$ is a linear polynomial.

Class 9 Mathematics Polynomials Mix Examples - Polynomials

Easy

Classify the following as a constant,linear,quadratic,or cubic polynomial:
$2+x$

A
Constant polynomial
B
Linear polynomial
C
Quadratic polynomial
D
Cubic polynomial

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Class 9

Mathematics Questions

Chapter

Polynomials

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Mix Examples - Polynomials

State whether the following statement is true or false:
$x^{2}-8x+12 = (x-6)(x-2)$

Easy

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From the following polynomials,find out which of them has $(x+1)$ as a factor:
$P(x) = 6x^3 + 11x^2 - 5x - 12$

Medium

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Give possible expressions for the length and breadth of a rectangle whose area is given as $(20 x^{2}+22 x+6)$ square units,where $(x > 0)$.

Medium

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Expand $(6x - 7)^2$.

Easy

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Using the remainder theorem,find the remainder when the polynomial $p(x) = x^3 + x^2 - 26x + 24$ is divided by the divisor $x + 1$.

Medium

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Classify the following as a constant,linear,quadratic,or cubic polynomial:$2+x$

Similar Questions

State whether the following statement is true or false:$x^{2}-8x+12 = (x-6)(x-2)$

From the following polynomials,find out which of them has $(x+1)$ as a factor:$P(x) = 6x^3 + 11x^2 - 5x - 12$

Give possible expressions for the length and breadth of a rectangle whose area is given as $(20 x^{2}+22 x+6)$ square units,where $(x > 0)$.

Expand $(6x - 7)^2$.

Using the remainder theorem,find the remainder when the polynomial $p(x) = x^3 + x^2 - 26x + 24$ is divided by the divisor $x + 1$.

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Classify the following as a constant,linear,quadratic,or cubic polynomial:
$2+x$

State whether the following statement is true or false:
$x^{2}-8x+12 = (x-6)(x-2)$

From the following polynomials,find out which of them has $(x+1)$ as a factor:
$P(x) = 6x^3 + 11x^2 - 5x - 12$