Classify Quads
Parallelogram Properties
Polynomial Applications
Constructions
Rigid Motion 1
Rigid Motion 2
Wild Card
100

Classify each quadrilateral using all names that apply. 

Quadrilateral, Parallelogram, and Rectangle

100

Find the missing measure. 

x = 60 degrees.

100

Find the perimeter of the rectangle below. 

46yds

100

Fill in the blank:  Based on the diagram below, line segment AB is a ____________ _____________ of line segment CD.

Perpendicular Bisector

100

The coordinate mapping when D(-5, 4), E(-4, 1), and F(-2, 1) are translated to D'(-5,0), E'(-4, -3), and F'(-2, -3) What is the Rule?

What is (x, y)-->(x, y-4)?

100

In the diagram below ΔRTS ≅ ΔUTS.  Give a rigid motion that maps ΔRTS onto  ΔUTS .  Explain how the rigid motion does the mapping.

What is ΔRTS maps onto ΔUTS by a reflection over the line ST ?

100

Find the slope given the two points (3,3) and (20,20)

1

200

Which of the following is an equation for the line that is parallel to 10x+2y=15 passing through (-3,7)

A) y+7=10(x-3)   B) y-7=10(x+3)

D Y+7=-5(x-3)    C) y-7=-5(x+3)

C

200

Below is a parallelogram. Find the indicated measure.

15

200

Find the perimeter with a width w and length 2w + 2

Perimeter is 3w + 2 units

200

What construction is shown?

Copying a line segment

200

Find the coordinates of M' and N' when MN with M(-4, -1) and N(-3, -3) is translated 5 units right and 2 units up.

What is M'(1, 1) and N'(2, -1)?

200

Describe the series of transformations from the pre-image to the image

What is ΔABC maps onto ΔA'B'C' by a translation along vector AA', FOLOWED BY a reflection over the line A'C' ?

200

Find the midpoint between the two points (1,4) and (3,0)

(2,2)

300
Find the perpendicular bisector equation for 4y+3=12x

That goes through the point (-1,4)

y=-1/3x-11/3


300

Below is a parallelogram. Find the indicated measure.

16

300

The length of a triangle is given as 3wz and the width is given as 10z. What is the area?

30wz2

300

What is the result of the construction shown?

AB≅CD

300

This is the coordinate M' after the figure below is rotated 180o clockwise.

(-6, -6)?

300

Write a rule to describe the transformation:

What is a rotation around the origin 180 degrees clockwise?

300

What would be the transformation in the illustration?

180 degree rotation

400

Find the slope of the line that passes through the points (-1 , 0) and (3 , 8)

2

400

Find the missing angle if Polygon BEDC is a parallelogram. 

63

400

Find the area with a width w and length 2w + 2

Area is 2w+ 2w units2

400

What is the first step in the construction shown?

Draw angle ABC and label the points

400

What is the rotation from pre image to image?

90 degrees clockwise or 270 degree counter clockwise.

400

The graph depicts a rigid transformation. What is the rule? Give the words and the notation.

1 unit right 2 units down: (x + 1, y - 2)

400

To get from his home to his girlfriend's home, Jimmy must drive around the library. If he drives 3 miles north, then 4 miles east, and finally 5 miles south, what is the straight-line distance between Jimmy's home and his girlfriend's home?

√20 or 4.47

500

What is the distance between (8,11) and (8,4)?

7

500

Find the measure of angle S. 

89, since x = 4

(Add up all interior angles and set equal to 360.)

500

Recall that area of a rectangle is length times width. Determine the area of the shaded region in terms of x.

X2+8X+7

500

What equation could be used to find x?

11x-1+5x+5=180

500

The figure has been reflected over this line.

the x-axis

500

These two transformations have occurred to the given figure.

What is a Reflection across the x-axis and then translated 10 units right and 2 units up.

500

If (1, 6) is translated to the left 3 and down 1, what are the new coordinates?

(-2, 5)

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