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Integrated Math One Module 7 Test Review.

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1 Integrated Math One Module 7 Test Review

2 Match the following transformations:
1. f x =cβˆ—g x a. Horizontal translation 2. f x =g(x)Β±c b. Vertical translation 3. f x =g(xΒ±c) c. By a scale factor 4. Describe what the following changes will look like on a graph. π‘Ž. 𝑓 π‘₯ =𝑔 π‘₯ βˆ’3 𝑏. 𝑓 π‘₯ =𝑔 π‘₯βˆ’3 𝑐. 𝑓 π‘₯ =𝑔 π‘₯+3 𝑑. 𝑓 π‘₯ =𝑔 π‘₯ +3

3 5. If 𝑓 π‘₯ =𝑔 π‘₯ βˆ’14, and 𝑔 π‘₯ =4π‘₯βˆ’23, then
7. If 𝑓 π‘₯ =𝑔 π‘₯ βˆ’6, and 𝑔 π‘₯ =2βˆ™ 7 π‘₯ , then f (3) = _______ 8. If 𝑓 π‘₯ =𝑔 π‘₯ βˆ’3, and 𝑓 π‘₯ =5βˆ™ 8 π‘₯ , then

4 9. Graph 𝑓(π‘₯), given that 𝑔(π‘₯) is graphed below when: 𝑓 π‘₯ =𝑔 π‘₯ +6

5 10. Fill in the table for 𝑔(π‘₯) when 𝑔 π‘₯ =𝑓 π‘₯ +4
X f (x) g(x) 1 2 3 8 -2 -7 11. What is the slope between the points (-5 , 8) and (3 , 6)?

6 12. What is the distance between the points (-5 , 8) and (3 , 6)?
13. If 𝑓 π‘₯ =2π‘₯βˆ’3 and 𝑔 π‘₯ =𝑓 π‘₯ +8, find the distance between 𝑓 2 𝒂𝒏𝒅 𝑔(βˆ’4)

7 Translation Form Equation Slope-Intercept Form Equation
14. Use the graph above to fill out the table below 𝒇(𝒙) π’ˆ(𝒙) Translation Form Equation a. 𝑓 π‘₯ = b. 𝑔 π‘₯ = Slope-Intercept Form Equation c. 𝑓 π‘₯ = d. 𝑔 π‘₯ =

8 15. What shape is this and how do you know?
𝐴𝐡 = 𝐡𝐢 = 𝐢𝐷 = 𝐴𝐷 = π‘š 𝐴𝐡 = π‘š 𝐡𝐢 = π‘š 𝐢𝐷 = π‘š 𝐴𝐷 = 16. What is the perimeter of this shape? 17. What is the Area of this shape?


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