Question

classifying polynomials; and adding and subtracting polynomials

write each in standard form. name the polynomial by its number of terms and determine its degree.

1. \\(-6t^2 - 4t + 3t^2\\)

general form: _______
degree: _______
name: _______

1. \\(-18a^3 + 54a - 22a^2\\)

general form: _______
degree: _______
name: _______

1. \\(x^3 - x^2 - x^5\\)

general form: _______
degree: _______
name: _______

1. \\(12s^4 + 13s - 2s^3\\)

general form: _______
degree: _______
name: _______

add or subtract to rewrite each expression.

5.) \\((5x - 8) + (7x + 10)\\)

6.) \\((-x^2 + 5x - 12) + (2x^2 - 6)\\)

7.) \\((3x^4 + 3x^2 - 3) - (6x^4 - 9x^2 + 2)\\)

8.) \\((4m^2 + 9m) - (2m^2 + 6)\\)

9.) \\((10t^2 - 3t + 9) - (6t^2 - 7t)\\)

10.) \\((14p^4 + 7p^2) - (8p^3 + 7p^2 - p)\\)

Explanation:

Clasificar polinomios (Preguntas 1-4)

$$
LATEXBLOCK0
$$

Sumar polinomios (Preguntas 5-6)

$$
LATEXBLOCK1
$$

Restar polinomios (Preguntas 7-10)

$$
LATEXBLOCK2
$$

Answer:

No.	Respuesta
2	Forma general: \(-18a^3 - 22a^2 + 54a\)<br>Grado: \(3\)<br>Nombre: Trinomio cúbico
3	Forma general: \(-x^5 + x^3 - x^2\)<br>Grado: \(5\)<br>Nombre: Trinomio de quinto grado
4	Forma general: \(12s^4 - 2s^3 + 13s\)<br>Grado: \(4\)<br>Nombre: Trinomio de cuarto grado
5	\(12x + 2\)
6	\(x^2 + 5x - 18\)
7	\(-3x^4 + 12x^2 - 5\)
8	\(2m^2 + 9m - 6\)
9	\(4t^2 + 4t + 9\)
10	\(14p^4 - 8p^3 + p\)