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WorksheetsFeb 21
Total questions: 65
Worksheet time: 5hrs 25mins
How can you tell what the end behaviors of a polynomial are going to be?
How do you find the x-intercept of a polynomial?
How to you find the y-intercept of a polynomial?
What is the difference between a global(absolute) max and a relative max?
Simplify:
(3xy)(2x3y)
(Remember: Multiply coefficients and add exponents.)
5x4y
6x4y2
6x3y
Simplify:
−x(−x4)(−x4)
−x9
x8
−x16
Simplify:
(−2u)(u2v)(4u3v3)
−8u6v4
2u6v3
−8u5v3
(6x2)(-3x5)
(x4 )(x12)
d4 x d5
2d4
d9
d2
2d
18x8y6 ⋅ 3x2y
When multiplying monomials, the first step is to multiply the coefficients. On the presented monomials, please choose the correct product when multiplying their coefficients
6
54
60
18x8y6 ⋅ 3x2y
After multiplying the coefficients, what is the next step?
add exponents of shared variables
subtract exponents of shared variables
add all exponents from each term
18x8y6 ⋅ 3x2y
Solve
54x10y7
54x16y6
54x8y6
18x8y6 / 3x2y
When dividing monomials, the first step is to divide coefficients. What's the result of the division of their coefficients?
54
15
6
18x8y6 / 3x2y
After dividing their coefficients, the next step is to _______________ the exponents of shared variables
add
divide
subtract
multiply
18x8y6 / 3x2y
Solve
6x6y5
15x6y5
54x10y7
6x10y7
25a5b3c ⋅ 3a3b2
Solve
75a5b3c
75a8b5c
75a8b5
25a5b3c / 3a3b2
5a5b3c
25a5b3
5a2bc
Select the solutions to the equation
2x2 - 3x - 2 = 0
x = 2
x = -0.5
x = - 3
x = - 2
Select the solutions to the equation
2x2 - 13x + 15 = 0
x = 1.5
x = 5
x = - 6
x = 2
Select the solutions to the equation
x2 - 7x + 5 = 0
x = 0.8
x = - 7.2
x = 6.2
x = 5
Does this parabola open up or down?
y = 4x2 - 3x - 9
up
down
Name the solutions of the quadratic function.
x = 0
x = 2 and x = 4
x = 0 and x = 4
(0, 4)
How many solutions does this graph have?
one
two
no real solutions
What are the green dots called?
axis of symmetry
vertex
parabola
roots
Select the graph which represents the quadratic equation y = x2 - 1 for the interval 3 < x < 3 the coordinates should match the completed table shown.
If the graph of the quadratic equation
crosses the 𝑥-axis at the points (-3,0) and (-9,0) what are the solutions for the quadratic?
x = -3, x = -9
x = -3, x = 0
x = -9, x = 0
x = 3, x = 9
No real roots
x = 2
x = 2, x = - 2
x = -2
x2 +10x + 24 = 0
- x2 -10x + 24 = 0
x2 +10x - 24 = 0
x2 -10x - 24 = 0
x2 - 10x + 24 = 0
The graph shows the equation of y = x2 - 2x +3 what are the solutions of x2 - 2x +3 = 0?
x = -1, x = 3
x = 2, x = 3
x = 0, x = 3
x = 0, x = 2
has no real roots
If the graph of the quadratic equation
crosses the 𝑥-axis at the points (1,0) and (-4,0) what are the solutions for the quadratic?
x = 4, x = -1
x = 4, x = 0
x = -4, x = 0
x = -4, x = 1
At which values of 𝑥 does the graph of the equation 𝑦 = (𝑥+2)(𝑥−6) cross the 𝑥-axis?
4 and 12
4 and −12
−2 and 6
2 and −6
−4 and −12
𝑥 = −3 or 1
𝑥 = −4 or 2
𝑥 = −3.5 or 1.5
If the equation of a quadratic in factored form is f(x) = (x + 3)(x − 1), the roots are?
x = 3 and x = −1
x = −3 and x = 1
x = 3 and x = 1
x = −3 and x = −1
A
1 Repeated Solution
B
2 Real Solutions
C
No Real Solutions
D
Half a Solution
-2x ≥ 22
Solve:
-8b - 8 > 56
b > 6
b < -8
b > -8
b > 7/2
Solve:
5(v + 3) - 10v > -10
v < 5
v > 5
v > -5
v < -5
7(x + 3) < 5x + 13
6x+10>5x-12
77 ≤ 5 + 8n
12 ≥ 15 - 6y
4(2a + 3) < 3(a - 1)
