coefficient
Anywhere. Provided it is not zero, and number p can be the leading coefficient of a polynomial. And any number q can be the constant term.
Yes.
No, a constant cannot be considered a polynomial because it is only a single term. A polynomial is defined as an expression that consists of the variables and coefficients that involves only the operations of subtraction, addition, multiplication, and the non-negative integer exponents.
a polynomial of degree...............is called a cubic polynomial
Start by looking for a common factor. Separate this factor, then factor the remaining polynomial.
Anywhere. Provided it is not zero, and number p can be the leading coefficient of a polynomial. And any number q can be the constant term.
TRue
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.
The term in a polynomial without a variable is called a "constant term." It represents a fixed value and does not change with the variable's value. For example, in the polynomial (3x^2 + 2x + 5), the constant term is (5).
An absolute term is the constant in a polynomial expression.
Yes.
it can be but it does not have to be to be a polynomial
Yes, a polynomial of degree 0 is a constant term. In mathematical terms, a polynomial is defined as a sum of terms consisting of a variable raised to a non-negative integer power multiplied by coefficients. Since a degree 0 polynomial has no variable component, it is simply a constant value.
it is called a constant term.
Yes any constant or variable is a polynomial. To be most precise, 1 is a monomial meaning it has one term.
the numerical factor in a term of polynomial
Differentiate it term by term.Each term of a polynomial is of the form a*x^n where a is a constant and n is a non-negative integer.So, the derivative of such a term is a*n*x^(n-1).