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100

IF ST = 17 and RT = 38, find RS.

21

100

A is the midpoint of line XT. Find AY and XY.

AY = 9

XY = 18

100

Name a pair of adjacent angles. Then name a pair of vertical angles.

Answer may vary.

100

Segment RS has endpoints at (2,4) and (-1,7). What are the coordinates of its midpoint M?

(0.5,5.5)

100

Find the distance between points (10,14) and (-8,14).

18

200

Find the length of CE using the distance formula.

6

200

Find the value of PT if PT= 7x-24 and TQ = 6x-2.

130

200

Name an angle supplementary to <AOD. Then name an angle complementary to <EOD.

Supplementary to <AOD: <DOC or <AOB

Complementary to <EOD: <DOC

200

The midpoint of segment BC is (5,-2). One endpoint is (3,4). What are the coordinates of the other endpoint?

(7,-8)

200

Find the area of the rectangle with a base of 40 cm and height of 2 m. 

8,000 cm^2 or 0.8 m^2

300

What are two other ways to name plane C?

Answer may vary.

300

Name 4 ways to name this angle.

<ABC, <CBA, <B, <1

300

Ray GH bisects <FGI. Solve for x and find m<FGH.


x=11

m<FGH = 30

300

Find the distance between points (-9,8) and (-6,0).

sqrt73 or 8.5 units

300

Can you make the conclusion that C is the midpoint of line JD.

No

400

Name the pair of opposite rays with endpoint S.

Ray SR and Ray SW

400

If m,ABD = 79, what are m<ABC and m<DBC?

m<ABC = 45

m<DBC = 34

400

What is a perpendicular bisector?

A line, segment, or ray that is perpendicular to the segment at its midpoint. 

400

Find the perimeter and area of a rectangle with base 3 in and height 7 inch.

P = 20 in

A = 21 in^2

400

Find the area of the shaded region. All angles are right angles.

208 ft^2

500

Name two planes that intersect on line TX.

Plane QUXT and plane XWST

500

Solve for x. Find the angle measures. m<AOB = 4x-2, m<BOC = 5x+10, m<COD = 2x+14.

 

x = 8

m<AOB = 30

m<BOC = 50

m<COD = 30

500

Name the steps in constructing congruent segments.

Step 1: Draw a ray.

Step 2: Open the compass to length of line AB.

Step 3: With the same compass setting, put the compass point on point C. Draw an arc that intersects the ray. Label the point of intersection D.

500

Find the circumference and area of a circle with d = 7.3 m.

C = 22.9 m

A = 41.9 m^2

500

Construct a congruent angle to angle A.

2 arcs. 

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