geometry cp final exam review 2020 name : period : gci.2
TRANSCRIPT
Geometry CP Final Exam Review 2020
Name : _______________________________________________________ Period : ____________________________
GCI.2: Solve for the variable or ? unless specified. Show your work if necessary.
1. 2. 3.
4. 5. 6.
7. 8.
GCI.5
9. Find the length of π΄οΏ½ΜοΏ½ 10. Find the area of the shaded sector
GCO.1 β Use the prism below to answer questions 11-16
11. Name the intersection of πΎπ β‘ πππ ππ΄ β‘
12. Name the intersection of LUK and YAE
13. What is πΏπ΅ β‘ π‘βπ πππ‘πππ πππ‘πππ ππ?
14. Name all lines parallel to πΏπ β‘
15. Name all lines skew to πΏπ β‘
16. Name all lines perpendicular to πΏπ β‘
GCO.2
17. Point F (4,-6) is translated by the rule that maps (x,y) β(x-5, y+3). What is the translation rule in words? What is the
coordinate for Fβ? In which quadrant does the image of F lie?
18. Write the rule that maps the translation of a point from (-3,4) to (4,-1)? Write the rule in words, vector notation, and
coordinate notation.
GCO.3
19. Which capital letters of the alphabet have a line of symmetry? Which letters have more than 1 line of symmetry?
20. A reflection maps A(1,2), B(3,4) and C(4,-1) to Aβ(1,-2) Bβ(3,-4) and Cβ(4,1). What is the line of symmetry?
GCO.5
21. Give the image coordinates of βALT if A(-5, 1), L (-3,-2), and T(-3,2) after rotating it 180 degrees and the reflecting it
over the y-axis.
22. Rotate ALT if A(-5,-1), L(-3,-2), T(-3,2) 90o counterclockwise around the origin, then reflect the image over
the line y = x. Give the final image coordinates
GCO.7
23. What else must you know to prove the triangles are congruent by ASA? SAS?
24. List the step with the incorrect statement or reason and give the correct statement and/or reason
GCO.8
25. Fill in the following blanks with CONGRUENT or SUPPLEMENTARY.
When there are two parallel lines intersected by a transversal; alternate interior angles are __________________,
alternate exterior angles are ____________________, consecutive interior angles are ______________________, and
corresponding angles are ______________________.
26. Solve for x and find each angle measure. 27. Find the value of x that makes j ll k.
GCO.9
28. Solve for x. Find the mβ CLM and mβ LEM.
.
GCO.11
29. Identify each construction and list the congruent segments/angles.
GGPE.1
30. Write the equation of the following circle.
GGPE.4
31. What is the length of the radius of a circle given the center is C(-5,7) and a point on the circle is (4, -2). What is the
length of the diameter?
GGPE.5
32. Write the equation of a line parallel to the line y=-2x+7 that goes through the point (-5,3).
33. Write the equation of a line perpendicular to the line y=3x-2 that goes through the point (6,-9).
34. Determine whether each set of lines are parallel, perpendicular, or neither.
y=3/5x β 3 y=7x+2 y=5/6x-6
5y = 3x-10 x + 7y = 8 x+5y=4
GSRT.1
35. Dilate the following triangle by a scale factor of 1/3.
36. Dilate the following triangle by a scale factor of 5.
GSRT.2
37. Are the preimage and image of a dilation congruent? Why?
38. Are the preimage and image of a dilation similar? Why?
GSRT.3
39. Solve for x in the similar triangles. 40. Solve for x, MP, and PN.
GSRT.4
41. Solve for x. 42.
GSRT.6
43. Find the angle of elevation of the sun when a 12.5-meter-tall telephone pole casts a 18-meterlong shadow.
44. From a point on the ground 12 ft from the base of a flagpole, the angle of elevation of the top of the pole measures 53o. How tall is the flagpole?
GSRT.7
45. Find the sin(A), cos(A), sin(B) and cos (B).