You start with the monomial of highest degree followed by the next monomial and continue till you have listed them all with the one of highest degree first and the lowest degree last.
The last term is often a number (constant).
( in case you forgot, a monomial is a polynomial with only one term.)
The simplest form part just means combine any like terms. I would suggest doing that first.
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.
x(x + 2)(x - 5)
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.
2x+5x-24 7x2-24
(7x + 5)(2x - 7)(2x-7)(7x+5)
before and after use an conpair the results
Terms
First, decide on the paragraphs that you would like to use. Write them out in the descending order that you want.
The polynomial IS written in descending order.
Powers of their exponents
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.
(6a + 7b)(6a - 7b)
#include(stdio.h) int main ()
x(x + 2)(x - 5)
Type your answer here... (2x + 5)(4x - 7)
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.
(x-2)(x-3)