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Unit 12 Review.

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Presentation on theme: "Unit 12 Review."β€” Presentation transcript:

1 Unit 12 Review

2 Simplify the expression
48 π‘š 3

3 Simplify the expression
7 π‘˜ 4 βˆ—3 π‘˜ 2 𝑝

4 Simplify the expression
2 π‘₯ 3 +6 π‘₯ 2 βˆ’π‘₯ βˆ’(2 π‘₯ 3 βˆ’4 π‘₯ 2 +2)

5 Simplify the expression
(2 π‘₯ 2 βˆ’6)(π‘₯+3)

6 Practice Word Problem Tanya walked for 17 minutes from her home to a friend that lives 1.5 kilometers away. 𝑑(𝑑) models Tanya’s remaining distance to walk (in kilometers), 𝑑 minutes since she left home. What’s the appropriate domain? 1.5≀𝑑≀17; 1.5, 17 0≀𝑑≀1.5; 0, 1.5 βˆ’1.5≀𝑑≀0; βˆ’1.5, 0 0≀𝑑≀17;[0, 17]

7 Where is the function increasing?
βˆ’βˆž, 1 1, ∞ βˆ’1, 3 (βˆ’βˆž, 7)

8 Graph the equation. 𝑦=βˆ’ π‘₯βˆ’3 +4

9 EVEN or ODD or NEITHER?

10 Find the inverse of β„Ž 𝑛 =2π‘›βˆ’3

11 Simplify βˆ’4+8𝑖 (3+8𝑖)

12 Practice Word Problem Road Runner is eating some seed along the road. Wile E. Coyote has an anvil ready to drop on Road Runner’s head. If Wile E. Coyote has the anvil 17 feet in the air and Road Runner is 2 feet tall, how long does Road Runner have to move before the anvil will hit him on the head? (Use β„Ž 𝑑 =βˆ’16 𝑑 2 + 𝑣 0 𝑑+ β„Ž 0 to help you.) Less than 1 second Less than 1.5 seconds (more than 1 second) Less than 2 seconds (more than 1.5 seconds) Less than 2.5 seconds (more than 2 seconds)

13 Zero’s/Solutions Find the zeroes of 𝑓 π‘₯ = π‘₯ 2 βˆ’8π‘₯+7

14 Real vs Imaginary Solutions

15 π‘†π‘–π‘šπ‘π‘™π‘’ πΌπ‘›π‘‘π‘’π‘Ÿπ‘’π‘ π‘‘ π‘ƒπ‘Ÿπ‘œπ‘π‘™π‘’π‘šπ‘ 
𝐴=𝑃 1+π‘Ÿ 𝑑

16 Dilation and Similarity
What similarity criterion can be used to prove βˆ†π΄π΅β€²πΆβ€²~βˆ†π΄π΅πΆ? Find 𝐡𝐢 5 2 6

17 Similar Triangles

18 Dilation Given a segment with endpoints A(3, 2) and B (6, 2). Find the coordinates of point C between A and B so that the ratio of AC to CB is 1:2 𝐴𝐢 𝐢𝐡 = HINT: start by plotting the first two points!!!

19 TRIGONOMETRY!!!! π‘ π‘–π‘›πœƒ= π‘π‘œπ‘ πœƒ= π‘‘π‘Žπ‘›πœƒ=

20 Trigonometry Practice

21 Area of the BASE x height
Volume Area of the BASE x height

22 Parts of a Circle

23 Probability Find 𝑃(πΆπ‘Žπ‘‘π‘ ) Find 𝑃 πΆπ‘Žπ‘‘π‘ βˆ©π·π‘œπ‘”π‘  Find 𝑃(πΆπ‘Žπ‘‘π‘ βˆͺπ·π‘œπ‘”π‘ )


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