1. Homework: Study for Unit 3 Test Friday *
Learning Targets:
Apply Volume Formula
Apply Pythagorean Theorem
Find the distance between two points
W.A.M 13-16

2. 9. 64 ft2, 6ft., 8ft., 10ft.
ft3
11. A.
12. D.
13. D.
14. C.
15. 8
16. C.
17. B
18. C.
19. 65,400,000
2.3 x 105
5.62 x 10-4
340.17cm3
h = 6
y = 8
g = 3
No Solution
3. C
4. B
5. 7
6.16
x 1013
cm3 or
or 1 64

3. # Missed
Grade 1 97 18 49 2 94 19 46 3 91 20 43 4 89 21 40 5 86 22 37 6 83 23 34 7 80 24 31 8 77 25 29 9 74 26 10 71 27 11 69 28 12 66 17 13 63 30 14 60 15 57 32 16 54 33 51

4. Think-Pair-Share
Four friends bought ice cream cones. Nee-Nee's cone had a radius of 2.5 inches, and a height of 3.5 inches. Lucy's cone had a radius of 2.5 inches, and a height of 4 inches. Tyrek's cone had a radius of 2.2 inches, and a height of 5 inches. Stephon's cone had a radius of 2.2 inches, and a height of 6 inches. Whose cone could hold the most ice cream?
A. Nee-Nee
B. Lucy
C. Tyrek
D. Stephon

5. First you make a right triangle, count the length of the legs
First you make a right triangle, count the length of the legs. Then, square the lengths, add them together, then take the square root.

6. 23. First you make a right triangle, count the length of the legs
23. First you make a right triangle, count the length of the legs. Then, square the lengths, add them together, then take the square root.

7. Part A: A cone with a diameter of 4 centimeters and a volume of 48π cm3 is shown below. What is the height, h , of the cone in centimeters? Part B: Using the information given in part A. What is the volume of the cone to the nearest hundredths when you use 3.14 to represent π ? Part C: Anthony designs a party hat with the same diameter as the cone above, but with a height 4 centimeters taller. How does the volume of the cone compare to the volume of the party hat Anthony designs? Show your work and explain your answer

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