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

True

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False

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Solution

The correct option is B
False

$(x^{5} - 5) - (x^{5} + 11)$ = -16 degree is zero

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Similar questions

Say true or false:

The degree of the sum of two polynomials each of degree

5

is always

5

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. Find the degree of each of the polynomials given below

x^{2} + x - 5

Q. The degree of each term in a polynomial expression should always be a/an?

S1 : A degree 10 polynomial can have 5 real zeroes

S2 : Complex roots always occurs in pairs.

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

The correct option is B False (x5−5)−(x5+11) = -16 degree is zero

The correct option is B
False

$(x^{5} - 5) - (x^{5} + 11)$ = -16 degree is zero