Justify the following statement with examples :
The degree of a binomial can be more than two.

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Solution

Binomial is an expression consisting of two terms.
Example for binomial.
$5 x + x^{2}, - 7 y^{3} + z, 13 a^{4} + 5, . . . .$
Hence degree of binomial can be greater than $2$

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Question 2
Write whether the following statements are true or false. Justify your answer.

i. A Binomial can have atmost two terms.

ii. Every polynomial is a Binomial.

iii. A binomial may have degree 5.

iv. Zero of a polynomial is always 0.

v. A polynomial cannot have more than one zero.

vi. The degree of the sum of two polynomials each of degree 5 is always 5.

Q. Justify the following statement with examples :
A cubic polynomial always has degree three.

Q. "We can write a trinomial having degree

7

."
Justify the above statement by giving one example.

(i) Give an example of a monomial of degree 5.
(ii) Give an example of a binomial of degree 8.
(iii) Given an example of a binomial of degree 4.
(iv) Give an example of a monomial of degree 0.

Q. With the help of an example justify the following statement: "A trait may be inherited, but may not be expressed".

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Justify the following statement with examples :The degree of a binomial can be more than two.

Binomial is an expression consisting of two terms.Example for binomial.5x+x2,−7y3+z,13a4+5,....Hence degree of binomial can be greater than 2

Justify the following statement with examples :
The degree of a binomial can be more than two.

Binomial is an expression consisting of two terms.
Example for binomial.
$5 x + x^{2}, - 7 y^{3} + z, 13 a^{4} + 5, . . . .$
Hence degree of binomial can be greater than $2$