Parent Function Worksheet 1
Parent Function Worksheet 1.9 & 2.9 Name __________________Pd. ___
# 1- 7 Give the name of the parent function and describe the transformation represented.
1. g(x) = x 2 – 1 Name: ______________________________________
Transformation:________________________________
2. f(x) = [pic] Name: ______________________________________
Transformation:________________________________
3. h(x) = [pic] Name: ______________________________________
Transformation:________________________________
4. g(x) = x3+ 3 Name: ______________________________________
Transformation:________________________________
5. g(x) = [pic] Name: ______________________________________
Transformation:________________________________
6. f(x) = [pic] - 2 Name: ______________________________________
Transformation:________________________________
7. h(x) = [pic] Name: ______________________________________
Transformation:________________________________
#8-12 Identify the domain and range of the function. Describe the transformation from its parent function.
8. g(x) = 3[pic] Domain : _____________________ Range : ___________________
Transformation:_____________________________________________
9. h(x) = - x2 + 1 Domain : _____________________ Range : ___________________
Transformation:_____________________________________________
10. h(x) = [pic] Domain : _____________________ Range : ___________________
Transformation:_____________________________________________
11. f(x) = [pic] Domain : _____________________ Range : ___________________
Transformation:_____________________________________________
12. h(x) = 6 (x + 9) 2 Domain : _____________________ Range : ___________________
Transformation:_____________________________________________
#13 - 17 Given the parent function and a description of the transformation, write the equation of the transformed function, f(x).
13. Absolute value—vertical shift up 5, horizontal shift right 3. ____________________
14. Radical—vertical compression by [pic] ____________________
15. Cubic—reflected over the x axis and vertical shift down 2 ____________________
16. Reciprocal—vertical stretch by 8 ____________________
17. Quadratic—vertical compression by .45, horizontal shift left 8. ____________________
18. Which graph best represents the function f(x) = 2x2 - 2? ________________
a. b. c. d.
19. What type of function can be used to determine the side length of a square if the independent variable is the square’s area?
a. cubic b. linear c. quadratic d. radical
20. Name the six parent functions that we are studying.
______________________ _____________________ ___________________
______________________ _____________________ ___________________
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