UNIT 6 PRACTICE TEST V3 FULL VERSION

Last updated over 1 year ago

11 questions

UNIT 6 PRACTICE TEST V3 FULL VERSION

Last updated over 1 year ago

11 questions

Use the drag and drop feature to label all the key characteristics of a parabola. 

Other Answer Choices:

Negative Root

Vertex

Positive Root

Axis of Symmetry

Y-Intercept

Directions: Analyze the graphed quadratic function and identify its key properties.

The vertex is _______.
The axis of symmetry is _______.
The two zeros/roots are _______ and _______. 
The y-intercept is _______.
Maximum or Minimum? _______ 

Select the expression that is equivalent to

LT 6A: I can factor out the GCF of any polynomial.

Directions: Factor out the GCF of the following polynomial.

Directions: Solve the following quadratic equation by factoring. 
The two factors of this quadratic are _______ and_______. The two roots/zeros of this quadratic are _______ and _______.

Directions: Calculate the key properties of the quadratic function and then graph. SHOW ALL YOUR WORK. Make sure your parabola has AT LEAST 5 points. 


The axis of symmetry is _______.
The vertex is _______. 
The y-intercept is _______.
The zeros/roots/x-intercepts are _______ and _______.
Does the parabola have a maximum or a minimum value? _______ 

The equation in STANDARD FORM that represents the area of the rectangular garden is _______.

_______ is the appropriate choice for this scenario because_______.

UNIT 6 PRACTICE TEST V3 FULL VERSION

UNIT 6 PRACTICE TEST V3 FULL VERSION

Select the expression that is equivalent to

LT 6A: I can factor out the GCF of any polynomial. Directions: Factor out the GCF of the following polynomial.

Select the expression that is equivalent to

LT 6A: I can factor out the GCF of any polynomial. Directions: Factor out the GCF of the following polynomial.

LT 6A: I can factor out the GCF of any polynomial.

Directions: Factor out the GCF of the following polynomial.

LT 6A: I can factor out the GCF of any polynomial.

Directions: Factor out the GCF of the following polynomial.