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					1. Use the figure below to find the following:

               ↔
i.     (angle)IBD ∩ EH
ii.    (angle)BCF ∩ (angle)HCD
iii.   (angle)HCA ∩ (angle)FBD




2. Find the supplementary angle of 37°
    74°
    53°
    143°
    106°
3.                                                                       Lines l and m
     are parallel and are cut by the transversal shown. Determine the measures of
     angles 1 through 7. Include correct units with each part of your solution.

4. Find the complementary angle of 79°

           11°
           79°
           101°
           158°

5. Find the perimeter of a rectangle if its length measures 12 centimeters and its
   width measures 14 centimeters. Include correct units with your solution.
6. Find the perimeter of a square if one side measures 11 centimeters. Include
   correct units with your solution.
7. What is the exact circumference of a circle with a diameter of 21 inches?
        10.5‫ח‬i inches
        21‫ח‬ἰ inches
        42 ‫ח‬ἰ inches
        441‫ ח‬ἰ inches
        110.25‫ ח‬ἰ inches

8. Find the perimeter and area of a right triangle if one leg measures 27 yd. and the
    other leg measures 36 yd. Students must show all work step by step to receive full
    credit for the problem. Include units with your solution.
9. How many cubic centimeters can a cigar box hold if its dimensions are 5
    centimeters by 8 centimeters? Include correct units with your solution.
10. EXACTLY how many cubic inches or air can a fully inflated basketball hold if its
    radius is 5.4 inches? Include correct units with your solution. Use ‘pi” for ‫ח‬
    11. Find the volume of the pyramid with a rectangle base.
            336 cubic inches
            56 cubic inches
            98 cubic inches
            112 cubic inches
            128 cubic inches

    12. Find the Exact Value of the volume of a can of sauerkraut with a diameter 12
        centimeters and height of 6 centimeters. Include correct units with your solution.

13. Given the graph.




List all the odd vertices.

				
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