Simplify the given polynomial and use it to complete the statement.


(-5x^2-2x+4)+(8x^2-x-1)-(x+2)(x-5)


The polynomial simplifies to an expression that is a [A.Quadratic B.Linear C.Consistent] [A.Monomial B.Trinomial C.Binomial] with a degree of [A.0 B.2 C.1]


3 ANSWERS PLZ

Respuesta :

Answer:

1)  [tex]2x^{2}+13[/tex]

2) Option C.

3) Option B.

Step-by-step explanation:

1. You must apply the Distributive property as following:

[tex](-5x^2-2x+4)+(8x^2-x-1)-(x^{2}-5x+2x-10)[/tex]

2. Now, you must distribute the negative sign, then you have:

[tex]-5x^2-2x+4+8x^2-x-1-x^{2}+5x-2x+10[/tex]

3. Finally, you must add the like terms. Then you obtain the polynomial:

[tex]2x^2+13[/tex]

4. By definition, a polynomial that has two terms is classified as a binomial. Therefore, the answer is the option C.

5. The degree of a polynomial is determined by highest exponent of the variable. So, it is a polynomial of degree 2 (option B).

Answer:

its

linear

binomial

2

Step-by-step explanation: