Question

A 3rd degree binomial with a constant term of 8

Answer 1

Answer:

$2x^{3} +8$

Step-by-step explanation:

A binomial expression has two terms. For example, 4x + 5, $5y^{2} + 10x$

The degree of any polynomial refers to the term with the highest exponent on its variable. For example, In expression 4x + 5, the exponent of x is 1 so it is 1st degree polynomial and in the same way, for $5y^{2} + 10x$ since the variable y has the highest exponent i.e., 2 therefore it is 2nd degree polynomial.

Now, third degree binomial with constant term 8 = $2x^{3} +8$

As it has two terms where first term is $2x^{3}$ and second term is 8. Therefore, it is called binomial and since the highest exponent with variable x is 3, therefore it is third degree binomial with constant term of 8.

Answer 2

Answer:

The answer is -5x^3+8

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