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- 1. Multiple Choice
Classify by termsMonomialBinomialTrinomialPolynomial - 2. Multiple ChoiceClassify by termsMonomialBinomialTrinomialPolynomial
- 3. Multiple ChoiceClassify by degree of polynomial:
-2x2 – xConstantLinearQuadraticCubic - 4. Multiple ChoiceClassify by degree of polynomial:
-2x2 – xConstantLinearQuadraticCubic - 5. Multiple ChoiceClassify by degree of polynomial:
7x3 – 8x2 -4x+ 9ConstantLinearQuadraticCubic - 6. Multiple Choice
Write in standard form
8x3 + 4x5 - 5x2
4x5 + 8x3 - 5x2
4x5 + 8x3 + 5x2
4x3 + 8x5 - 5x2
4x5 - 5x2 + 8x3
- 7. Multiple Choice
Write in standard form
6y3+4y5-2y2-6y+8y4+7
4y5 + 8y4 + 6y3 - 2y2 - 6y + 7
8y4 + 6y3 - 2y2 - 6y + 7
4y5 + 8y4 - 2y2 - 6y + 7
4y5 + 8y4 - 6y3 - 2y2 + 6y + 7
- 8. Multiple Choice
Simplify
(2x + 5y - z) + (-6x - 4y + 7z)
-4x +6y + 6z
4x + y + 6z
-4x - y + 6z
-4x + y + 6z
- 9. Multiple Choice
Simplify
(3x + 4y - 3z) - (2x - 6y + 7z)
x + 10y - 10z
-x +10y - 10z
x -10y - 10z
-x -10y - 10z
- 10. Multiple Choice
Write the expression as a polynomial in standard form
(3x - 2)(6x + 1)
21x2
18x2 + 9x + 2
9x2 - 9x - 2
18x2 - 9x - 2
- 11. Multiple ChoiceFind the difference.
(3 - 2x + 2x2) - (4x - 5 +3x2)x2 + 6x + 82x2 + 5x - 7-x2 - 6x + 8-2x2 + 11x - 4 - 12. Multiple ChoiceSimplify each expression.
(6b3 + 6 - b4) - (8b3 - 6b4 + 2)4b4 - 2b3 + 75b4 - 2b3 + 4b4 - 2b3 + 75b4 - 2b3 + 7 - 13. Multiple ChoiceSimplify
(x-3)2x2-6x+9x2 - 9x2 + 9x2 - 14. Multiple ChoiceWhat is the factored form of 3x2-13x+12?(3x+3)(x+4)(3x-3)(x-4)(3x-4)(x-3)(3x+4)(x+3)
- 15. Multiple ChoiceFactor
k2+7x+10(k+2)(k+5)(k-2)(k-5)(k+10)(k+4)(k+2)(k-5) - 16. Multiple Choice
Factor
x2 - 169
( x - 13) ( x + 13)
( x + 13) ( x + 13)
( x - 13) ( x -13)
Prime
- 17. Multiple Choicef(x)=(x+4)(x-3)(x-2)
List the zeros for this function.x= -4, x=3, x= -2x= -4, x=3, x=2x= -4, x=3, x=2x=4, x= -3, x= -2 - 18. Multiple Choice
What is the end-behavior of
-x3+6x2+7x
x-> -oo y -> oo
x-> oo y -> -oo
x-> -oo y -> oo
x-> oo y -> oo
x-> -oo y -> -oo
x-> oo y -> oo
x-> -oo y -> -oo
x-> oo y -> -oo
- 19. Multiple ChoiceWhat is the degree of the polynomial function
P(x)=3x4-7x2-2x7-x+4?47211 - 20. Multiple ChoiceWhat is the factored form of a function if it has zeros of 2, 3 and -1?(x-2)(x-3)(x+1)(x-1)(x-2)(x-3)(x-1)(x+2)(x+3)(x+1)(x+2)(x+3)
- 21. Multiple ChoiceWhich point does not represent a zero of a polynomial?(-2, 0)(-1, 0)(0, 4)(2, 0)
- 22. Multiple ChoiceWhat is the least degree of the polynomial?32any odd integerany even integer
- 23. Multiple ChoiceWhat are the linear terms of the polynomial function?(x-2)(x-1)(x+1)(x-2)(x-2)(x-1)(x+1)(x+2)(x-2)(x-1)(x+1)(x+2)(x-4)(x-2)(x-1)(x+1)(x+2)(x+4)
- 24. Multiple Choice
What are the zeros of the polynomial?
X=5, x=-3(exponent of 2)
x=-3, x=5(exponent of 2)
x=3, x=-5
x=5
- 25. Multiple Choice
Write the equation of the polynomial function
zeros: 0, -2, 4
degree: 5
0 has an exponent of 3
f(x) = x3(x-2)(x+4)
f(x) = x3(x+2)(x-4)
f(x) = x2(x-2)(x+4)
f(x) = x2(x+2)(x-4)
- 26. Multiple ChoiceThe end behavior of a polynomial function is determined by the degree and the sign of the leading coefficient.
Identify the degree of the polynomial and the sign of the leading coefficientLeading Coefficient Positive
Degree - EvenLeading Coefficient Positive
Degree - OddLeading Coefficient Negative
Degree - EvenLeading Coefficient Negative
Degree - Odd - 27. Multiple ChoiceThe end behavior of a polynomial function is determined by the degree and the sign of the leading coefficient.
Identify the degree of the polynomial and the sign of the leading coefficientLeading Coefficient Positive
Degree - EvenLeading Coefficient Positive
Degree - OddLeading Coefficient Negative
Degree - EvenLeading Coefficient Negative
Degree - Odd - 28. Multiple Choice
What is the end behavior as x → -∞ y→ ?
-∞
∞
- 29. Multiple ChoiceBased on the end behavior which option best describes the leading term?negative coefficient, even degreenegative coefficient, odd degreenegative degree, odd coefficientnegative degree, even coefficient
- 30. Multiple Choice
Determine the end behavior of the graph of
y = 3x4 + 2x - 5
As x →∞, y →∞.
As x→-∞, y →-∞.
As x →∞, y →∞.
As x→-∞, y →∞.
As x →∞, y →-∞.
As x→-∞, y →∞.
As x →∞, y →-∞.
As x→-∞, y →-∞.
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