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a polynomial of degree...............is called a cubic polynomial

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13y ago

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Is a polynomial of degree zero is a constant term true or false?

True. A polynomial of degree zero is defined as a polynomial where the highest degree term has a degree of zero. This means that the polynomial is a constant term, as it does not contain any variables raised to a power greater than zero. Therefore, a polynomial of degree zero is indeed a constant term.


What is the degree of a constant polynomial?

a constant polynomial has a degree zero (0).


The degree of non-zeroconstant polynomial is?

The degree is zero.


The greater degree of the terms in a polynomial is called?

The degree of the polynomial.


Is a polynomial of degree zero a constant term?

Yes.


What is the number which when substituted in a polynomial makes its value zero?

A root.


What is the degree of the polynomial root 2?

If there aren't any variables, the degree is zero.


What is a polynomial with a degree of 6?

It is called a sextic polynomial.


What is another name for a 4th degree polynomial?

A fourth degree polynomial can be called a "quartic".


How do you identify the degree on a polynomial?

The degree of a polynomial is identified by determining the highest exponent of the variable in the polynomial's expression. For example, in the polynomial (2x^3 + 4x^2 - x + 5), the highest exponent is 3, so the degree is 3. If the polynomial is a constant (like 5), its degree is 0, and if it's the zero polynomial, it's often considered to have no degree.


What does the term degree zero mean?

Degree zero refers to mathematical objects or functions that have no non-zero terms or components. In the context of polynomials, a degree zero polynomial is simply a constant term. In linear algebra, a vector space can have elements with degree zero, such as the zero vector.


What is the highest exponent in a polynomial?

That varies from polynomial to polynomial. Whatever the highest exponent is is called the "degree", so a quadratic like x2 + 2x + 8 has degree 2.