To determine the quotient in polynomial form, we need to perform polynomial long division or synthetic division based on the given coefficients -1, 2, 7, and 5. The options suggest a linear polynomial as the quotient. Without the specific divisor, it is difficult to provide a definitive answer, but the correct quotient can depend on the context of the division. Please provide the divisor for a precise solution.
To get a quotient and a remainder, you would need to do a division, not a multiplication.
Polynomials are not closed under division because dividing one polynomial by another can result in a quotient that is not a polynomial. Specifically, when a polynomial is divided by another polynomial of a higher degree, the result can be a rational function, which includes terms with variables in the denominator. For example, dividing (x^2) by (x) gives (x), a polynomial, but dividing (x) by (x^2) results in (\frac{1}{x}), which is not a polynomial. Thus, the closure property does not hold for polynomial division.
As a polynomial in standard form, x plus 5x plus 2 is 6x + 2.
To square an expression, multiply it by itself. And to multiply a polynomial by a polynomial, multiply each part of one polynomial by each part of the other polynomial.
For example, if you divide a polynomial of degree 2 by a polynomial of degree 1, you'll get a result of degree 1. Similarly, you can divide a polynomial of degree 4 by one of degree 2, a polynomial of degree 6 by one of degree 3, etc.
To get a quotient and a remainder, you would need to do a division, not a multiplication.
Quotient =3x 3 −x 2 −x−4 Remainder =−5
Assuming that he quadratic is 2x^2 + x - 15, the quotient is 2x - 5.
As a polynomial in standard form, x plus 5x plus 2 is 6x + 2.
It is x^3 - x^2 - 4x + 4 = 0
To square an expression, multiply it by itself. And to multiply a polynomial by a polynomial, multiply each part of one polynomial by each part of the other polynomial.
If you mean 1/14 divided by 3/12 then it is 2/7 in its simplest form
You can factor a polynomial using one of these steps: 1. Factor out the greatest common monomial factor. 2. Look for a difference of two squares or a perfect square trinomial. 3. Factor polynomials in the form ax^2+bx+c into a product of binomials. 4. Factor a polynomial with 4 terms by grouping.
3124.5
2x^3 - 3x^2 + 4x - 3
2 and 1.