WorksheetsPolynomial Fluency Practice
Total questions: 58
Worksheet time: 2hrs 41mins
x2 + 7x - 30
x2 + 9x - 36
a2 - a - 12
n2 + 5n - 6
(x - 3)(x - 3)?
10x³ - 15x
12x + 6
3x2 + 18x +15
3x² + 5x - 12
Which function has an x-intercept and y-intercept at (0, 0)?
Which of the following is a factor of:
3x2+5x+2=0
x=−1
x=−32
3x+2
x−1
Which of the following is a factor of:
2x2+7x+6=0
x=−2
x=−23
x−2
2x+3
Which of the following is a factor of:
5x2−28x=−32
x = 4
x = 58
x−4
8x−5
x2 + 2x - 24 = 0
Which letter determines if a parabola opens up or down?
a
h
k
Where is the axis of symmetry?
Where is the axis of symmetry?
f(x) = x2- 8x + 15.
f(x) = -x2 - 4x + 12.
The equation for the axis of symmetry line is x = -b/(2a)
true
false
What is the vertex of the function?
(-3, -16)
(3, 20)
(-6, -7)
(0, -7)
(x+10)(x-2) = 0
Which direction will this parabola open?
upwards
downwards
What is the common monomial factor of 6x3+3x2−12x ?
3
2x
3x
3x2
f(x) = -x2 - 4x + 12.
What is an equation of a parabola with the vertex of (3,−4) ?
y=−21(x+3)2−4
y=2(x−3)2+4
y=23(x−3)2−4
y=(x+3)2+4
What is an equation of a quadratic with x-intercepts at (−1,0) and (−10,0)
y=−2(x+1)(x−10)
y=31(x+1)(x+10)
y=−101(x−1)(x+10)
y=3(x−1)(x−10)
The parabola y = x2 - 4x + 5 will have a vertex, write as a coordinate (x, y)
(a)
y=x2+6x+4 What are the coordinates of the vertex?
(a)
Find the axis of symmetry for
f(x) = x2- 4x + 5.
x = -2
x = 2
y = 2
y = -2
y= 2x +1
What are the real roots (solutions) of the quadratic y = 2x2+4x+5
(−1, 3)
(0,5)
(5,0)
(3,-1)
No real roots
Convert to Vertex Form:
f(x) = x2 +8x +14
f(x) = (x - 4)2 + 2
f(x) = (x - 4)2 - 2
f(x) = (x + 4)2 + 2
f(x) = (x + 4)2 - 2
Convert to Standard Form:
f(x) = (x+7)(x-3)
f(x) = x2 +10x +21
f(x) = x2 -10x -21
f(x) = x2 +4x -21
f(x) = x2 +4x +21
Convert to standard form: y=(x+5)2−15
y=x2+10
y=x2+10x +10
y=x2+25
y=x2+10x+25
Convert to standard form: y=−2(x−3)2+6
y=−2x2+12x−12
y=−2x2+6x+15
y=−2x2+12x−18
y = −2x2−12
Convert to vertex form: y=x2−12x+30
y=(x−6)2+6
y=(x+6)2−36
y=(x−6)2
y=(x−6)2−6
Convert to Factored Form
x2 + 5x - 24
(x - 8)(x + 3)
(x + 8)(x - 3)
(x + 6)(x - 4)
(x + 12)(x - 2)
Convert to Factored Form:
x2 - 10x + 24
(x - 6)(x - 4)
(x + 6)(x + 4)
(x - 12)(x + 2)
(x - 8)(x - 3)
Convert to Vertex Form
y = x2 - 6x + 10
y = (x + 3)2 - 1
y = (x - 3)2 + 1
y = (x + 6)2 - 10
y = (x - 6)2 + 10
