Consider the following polynomial.
-2a^3b^2+5ab^5+7b^4+8
he degree of the polynomial is
Select a Value
me leading coefficient is
Select a Value
e constant term is
Celect a Value
leading term is
elect a Value
The degree of the polynomial is 5.
The leading coefficient is -2.
The constant term is 8.
The leading term is 5ab^5.
Explain
The degree of a polynomial is determined by the highest exponent of the variable in the polynomial. In this case, the highest exponent is 5, which corresponds to the term 5ab^5. Therefore, the degree of the polynomial is 5.
The leading coefficient of a polynomial is the coefficient of the term with the highest exponent. In this case, the term with the highest exponent is -2a^3b^2, so the leading coefficient is -2.
The constant term of a polynomial is the term that does not have any variables raised to a power. In this case, the constant term is 8.
The leading term of a polynomial is the term with the highest degree. In this case, the term with the highest degree is 5ab^5.