Module 2 Post Assessment Review

Module 2 Post Assessment Review

Let's get ready to take the Module 2 Post Assessment.

Solving Multi-Step Equations

Lesson 1

Get ready to watch a quick video to review.

Let's practice a few.

Pay really close attention. All questions will mimic what you see on the post assessment.

Multiple Choice

Solve for x:

4(2x + 3) = −3(x − 1) + 3

• x = -2

• x = 2

• x = -6/11

Open Ended

George solved the equation

8x - 4(x + 8) = 8.

His work begins as below.

8x - 4x + 32 = 8

4x + 32 = 8

4x = -24

x = -6

Identify the mistake.

What is the correct answer?

Solve Multi-Step Inequalities

Lesson 2

Get ready to review with a quick video.

Multiple Choice

Solve:

7(x + 3) < 5x + 13

• x>-4

• x < 17

• x<-4

• x > -17

Open Ended

George solved the inequality

4x + 3 < 10x + 9

-6x + 3 < 9

-6x < 6

x < -1

Identify the mistake.

What is the correct answer?

Types of Solutions

Lesson 3

Multiple Choice

Find the solution to the equation:

-19 + 3x = 3( x - 5)

• No Solution

• Infinitely Many Solution

• x = 8

Multiple Choice

Find the solution to the equation:

2(5x - 3) = 6x + 6

• Infinitely Many Solutions

• x = 3

• No Possible Solutions

Multiple Choice

Find the solution to the equation:

^{2(3x - 6) = -12 + 6}

• No Solution

• x = 10

• Infinitely Many Solutions

Two parallel lines cut by a transversal form vertical angles.

Notice that these angles are equal to one another.

Two parallel lines cut by a transversal form corresponding angles.

Notice how these angles lie in the same position on one side of the transveral.

Two parallel lines cut by a transversal form alternate interior and alternate exterior angles.

Notice that these angles are equal to one another.

Let's not forget those pairs of angles that are supplementary.

That means they equal 180 degrees.

Based on the information about each street, be ready to give the value of x, y, and z.

Work this out on paper and be ready to give your answers.

Multiple Choice

What is the angle measure for x?

• 60^o

• 120^o

• 180^o

Multiple Choice

What is the angle measure for y?

• 60^o

• 120^o

• 180^o

Multiple Choice

What is the angle measure for z?

• 60^o

• 120^o

• 180^o

Multiple Choice

Find the measure of the indicated angle.

• 95

• 85

• 35

• 45

Multiple Choice

If the measure of Angle 1 is 49 degrees and Angle 3 is 62 degrees, what is the measure of Angle 6?

• 41 degrees

• 49 degrees

• 62 degrees

• 115 degrees

Multiple Choice

Using the image provided, what is the value of x?

• 29^o

• 59^o

• 88^o

• 92^o