Yes. It has variables x, y etc and their powers.
The degree of a polynomial is determined by the highest exponent of the variable in the expression. In the polynomial (7x^5), the highest exponent of (x) is 5. Therefore, the degree of the polynomial (7x^5) is 5.
I am assuming this is: .2x4 - 5x2 - 7x, which would be a Quartic Polynomial.
The expression (7x + 9x + 4) can be classified as a polynomial. Specifically, it is a first-degree polynomial or linear polynomial because the highest power of the variable (x) is 1. By combining like terms, it simplifies to (16x + 4).
To find the degree of the polynomial (7x^6 - 6x^5 + 2x^3 - 8), we identify the highest power of (x) present in the expression. The highest power is (x^6), which corresponds to the term (7x^6). Therefore, the degree of the polynomial is 6.
Yes, ( x - 5 ) can be a remainder when dividing a polynomial ( p(x) ) by ( 7x^2 ). According to the polynomial remainder theorem, the remainder of a polynomial division by a polynomial of degree ( n ) will have a degree less than ( n ). Since ( 7x^2 ) is a polynomial of degree 2, the remainder can be of degree 1 or less, which means it can indeed be of the form ( x - 5 ).
The degree of a polynomial is determined by the highest exponent of the variable in the expression. In the polynomial (7x^5), the highest exponent of (x) is 5. Therefore, the degree of the polynomial (7x^5) is 5.
I am assuming this is: .2x4 - 5x2 - 7x, which would be a Quartic Polynomial.
The expression (7x + 9x + 4) can be classified as a polynomial. Specifically, it is a first-degree polynomial or linear polynomial because the highest power of the variable (x) is 1. By combining like terms, it simplifies to (16x + 4).
It's just a mathematical polynomial: 7x + 3y.
To find the degree of the polynomial (7x^6 - 6x^5 + 2x^3 - 8), we identify the highest power of (x) present in the expression. The highest power is (x^6), which corresponds to the term (7x^6). Therefore, the degree of the polynomial is 6.
the zeros of a function is/are the values of the variables in the function that makes/make the function zero. for example: In f(x) = x2 -7x + 10, the zeros of the function are 2 and 5 because these will make the function zero.
To function form. - 7X - 4Y = 16 - 4Y = 7X + 16 Y = - 7/4X - 4 ------------------------ The slope is, - 7/4 --------
Yes, ( x - 5 ) can be a remainder when dividing a polynomial ( p(x) ) by ( 7x^2 ). According to the polynomial remainder theorem, the remainder of a polynomial division by a polynomial of degree ( n ) will have a degree less than ( n ). Since ( 7x^2 ) is a polynomial of degree 2, the remainder can be of degree 1 or less, which means it can indeed be of the form ( x - 5 ).
The expression (2X^2 - 7X - 4) is a quadratic polynomial in the variable (X). It represents a parabolic function when graphed, with a leading coefficient of 2 indicating that the parabola opens upwards. The roots of this polynomial can be found using the quadratic formula, and it can also be factored if possible.
3(7x-6)
The expression (x - 5) is a factor of the polynomial (2x^2 - 7x - 15) if substituting (x = 5) yields a result of zero for the polynomial. To determine this, we can use polynomial long division or synthetic division. If (2x^2 - 7x - 15) can be divided by (x - 5) without a remainder, then (x - 5) is indeed a factor of the polynomial. Otherwise, it is not a factor.
7X^3 Third degree polynomial.