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The polynomial IS written in descending order.

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Factor the expression given below Write each factor as a polynomial in descending order x2 - 81?

-79


Write each factor as a polynomial in descending order Enter exponents using the caret?

x^2 + 10x + 9 = (x + 9)(x + 1)


How does knowing one linear factor of a polynomial help find the other factors?

If you know one linear factor, then divide the polynomial by that factor. The quotient will then be a polynomial whose order (or degree) is one fewer than that of the one that you stared with. The smaller order may make it easier to factorise.


What polynomial has more than three terms?

A polynomial of order 3 (a cubic) or higher can have more than three terms. However, the the following polynomial, even though of order 7, has only 2 terms: x7 - 23.


How do you find out the number of imaginary zeros in a polynomial?

Descartes' rule of signs (see related link) can help you determine the maximum number of real roots. If the polynomial is odd powered, then there will be at least one real root. Any even powered polynomial can be factored into a bunch of quadratics [though they may not be rational or even pretty], and any odd-powered polynomial can be factored into a bunch of quadratics and one linear (this one would have the real root). So the quadratics may have pairs of real or complex roots (having an imaginary component).To clarify, when I say complex, I'm referring to the fact that there will be an imaginary component to the root, because actually the real numbers is a subset of the set of complex numbers.The order of the polynomial will tell you how many roots it will have. If you can graph the polynomial, then you can see if it crosses the x axis. If it is a 5th order polynomial, and crosses the x axis 3 times, then there are 3 real roots (the other two roots are complex).

Related Questions

Factor the polynomial x2 - 10x plus 25 Enter each factor as a polynomial in descending order?

Factor the polynomial x2 - 10x + 25. Enter each factor as a polynomial in descending order.


Factor the polynomial x2 - 5x plus 6 Write each factor as a polynomial in descending order?

(x-2)(x-3)


Factor the polynomial x2 plus 5x - 24 Write each factor as a polynomial in descending order?

2x+5x-24 7x2-24


What is the Factor the polynomial expression. Write each factor as a polynomial in descending order.?

To factor a polynomial expression, you identify common factors among the terms and express the polynomial as a product of simpler polynomials. For example, consider the polynomial ( x^2 - 5x + 6 ); it factors into ( (x - 2)(x - 3) ). Each factor is written in descending order, starting with the highest degree term. The specific steps to factor will depend on the polynomial you are working with.


How do you write each factor as a polynomial in descending order?

To write each factor as a polynomial in descending order, first identify the terms of the polynomial and arrange them based on the degree of each term, starting with the highest degree. For example, if you have factors like (x^2 + 3x - 5) and (2x - 1), you would express each factor individually, ensuring that the term with the highest exponent comes first. Finally, combine all terms, maintaining the descending order for clarity and consistency.


How do you write each factor as a polynomial in descending order x3-3x2-10x?

x(x + 2)(x - 5)


Factor the polynomial expression Write each factor as a polynomial in descending order 15x2 plus 3x - 12?

15x^2+3x-12 3(5x^2+x-4)=Answer


Factor the expression given below Write each factor as a polynomial in descending order x2 - 81?

-79


To write a polynomial in standard form write the exponents of the in descending order?

Terms


Factor the trinomial and enter your answer below Write each factor as a polynomial in descending order 12x2 plus 20x - 25?

(2x + 5)(6x - 5)


How do you write each factor as a polynomial in descending order 5x square plus 7x plus 2?

(5x + 2)(x + 1)


Factor the polynomial x2 plus 5x - 24 Enter each factor as a polynomial in descending order?

(x-3)(x+8)