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JEOPARDY!

JEOPARDY!. Triangle Attributes and Properties. Parallel and Perpendicular Lines. Triangle Congruence. Foundations for Geometry. Geometric Reasoning. 100 pts. 100 pts. 100 pts. 100 pts. 100 pts. 200 pts. 200 pts. 200 pts. 200 pts. 200 pts. 300 pts. 300 pts. 300 pts. 300 pts.

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JEOPARDY!

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  1. JEOPARDY!

  2. Triangle Attributes and Properties Parallel and Perpendicular Lines Triangle Congruence Foundations for Geometry Geometric Reasoning 100 pts 100 pts 100 pts 100 pts 100 pts 200 pts 200 pts 200 pts 200 pts 200 pts 300 pts 300 pts 300 pts 300 pts 300 pts 400 pts 400 pts 400 pts 400 pts 400 pts 500 pts 500 pts 500 pts 500 pts 500 pts Final

  3. 1.100 Q is between P and R. If PR = 14x - 6, and QR = 6x - 4, what is an expression for PQ? What is 8x - 2? BACK

  4. 1.200 What is the intersection of two planes? What is a line? BACK

  5. 1.300 What is 96 degrees? BACK

  6. 1.400 Two angles are complementary. One of the angles has a measure of 4x - 10. What is an expression for the measure of the other angle? What is -4x + 100? BACK

  7. 1.500 Two angles are supplementary. One angle has a measure of 14x+ 12 and the other measures 6x - 2.What is the value of x? What is 8.5? BACK

  8. 2.100 Write a conditional statement for the following: A rectangle has congruent diagonals. What is “If a figure is a rectangle, then it has congruent diagonals.” BACK

  9. 2.200 Draw a valid conclusion from the following: If you fly from Texas to California, you travel from the central to the Pacific time zone. If you travel from the central to the Pacific time zone, then you gain two hours. What is: “If you fly from TX to CA, you gain two hours.” BACK

  10. 2.300 Can you conclude that a dork is white from the following: If an object is white, then it is a circle. If an object is a circle, then it is ugly. A nerd is a circle. A dork is ugly. What is no? BACK

  11. 2.400 Determine if a true biconditional can be written from the conditional statement. If not, give a counterexample. If n2 >4, then n > 2. What is no, sample counterexample: n = -3. BACK

  12. 2.500 Find the next two terms in the pattern: 0, 5, 8, 17, 24, 37,… What is 48, 65? BACK

  13. 3.100 If l || m, which angle(s) are congruent to ? What are 8, 10, and 12? BACK

  14. 3.200 If 4 and 7 are supplementary, what can you conclude? What is r || t? BACK

  15. 3.300 What is the slope of the line perpendicular to the line that passes through (8, 2) and (-3, 4)? What is 11/2? BACK

  16. 3.400 The point (2, -8) was reflected across the x-axis. What are the coordinates of the new point? What is (2, 8)? BACK

  17. 3.500 The point-slope form of the line that passes through the points (8, -3) and (-7, -8). What is y + 3 = 1/3(x - 8) or y + 8 = 1/3 (x + 7)? BACK

  18. Daily Double DAILY DOUBLE NEXT

  19. 4.100 A B ABCD is a parallelogram. Name all triangle congruence theorems that can be used to prove ABC  CDA. C D What is SSS, ASA, AAS, SAS? BACK

  20. 4.200 Complete the proof: What is: 2. Def. of bisect; 3. Vert. angles thm.; 5. CPCTC. BACK

  21. 4.300 QUT is isosceles. IfmQ= 55 andmSUT= 10, what ism3? What is 65 degrees? BACK

  22. 4.400 Given: Isosceles triangle ACD with angle D as its vertex angle. B is the midpoint of . If AB = x + 5, BC = 2x-3, and CD = 2x + 6, what is the perimeter of the triangle? What is 70 units? BACK

  23. 4.500 Given: Prove: ∆AED ∆CEB Check answers. BACK

  24. Daily Double DAILY DOUBLE NEXT

  25. 5.100 The point of intersection of the altitudes of a triangle. What is the orthocenter? BACK

  26. 5.200 Complete the statement: The circumcenter of a triangle is equidistant from the _______________ of the triangle. What are the vertices? BACK

  27. 5.300 The range of values for x in the figure. What is 3.25 < x < 7? BACK

  28. 5.400 A right triangle has a hypotenuse of length 11 and a leg of length 5. What is the length of the other leg in simplest radical form? What is ? BACK

  29. 5.500 The value of x in the figure: What is 1? BACK

  30. Final Jeopardy FINAL JEOPARDY NEXT

  31. Points of Concurrency POINTS OF CONCURRENCY NEXT

  32. Final Question Algebraically determine the circumcenter of ∆ABC with vertices A(0, 0), B(6, 4) and C(12, 0). (Write the equations of the three relevant line segments and find the coordinate of the circumcenter!!) Equations of the perp. bisectors: x = 6 y = -3/2x + 13/2 y = 3/2x - 23/2 Circumcenter: (6, -2.5) BACK

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