There's no way for me to tell until you show methe polynomial, or at least the term of degree 1 .
4x2 - 4 is a polynomial of degree two.
The numerical coefficient of it is 2 .
Not quite. The point at infinity cannot be regarded as a maximum since the value will continue to increase asymptotically. As a result no polynomial of odd degree can have a maximum. Only polynomials of an even degree whose leading coefficient is negative will have a global maximum.
The degree of the polynomial.
It is the number (coefficient) that belongs to the variable of the highest degree in a polynomial.
It is the Coefficient. It only refers to the given term that it is front. e.g. 2x^2 - 3x + 1 The '2' in front of 'x^2' only refers to 'x^2'. The '-3' in front of 'x' is the coefficient of '-3' The '1' is a constant.
Leading coefficient: Negative. Order: Any even integer.
There's no way for me to tell until you show methe polynomial, or at least the term of degree 1 .
Answer thi What is the coefficient of the term of degree 4 in this polynomial?2x5 + 3x4 - x3 + x2 - 12A. 1 B. 2 C. 3 D. 4 s question…
There is no polynomial below.(Although I'll bet there was one wherever you copied the question from.)
Yes. If the coefficient of the third degree terms in one polynomial are the additive inverses (minus numbers) of the coefficient of the corresponding terms in the second polynomial. Eg: 3x3 + 2x2 + 5 and -3x3 + x - 7 add to give 2x2 + x - 2
4x2 - 4 is a polynomial of degree two.
For a single term, the "degree" refers to the power. The coefficient is the number in front of (to the left of) the x.
6
The numerical coefficient of it is 2 .
x^2+2x+1