Geometry Intro Jeopardy VocabularyCircles QuadrilateralsAngles Congruent Triangles 100 200 300 400 500 100 200 300 400 500 100 200 300 400 500 100 200.

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Presentation transcript:

Geometry Intro Jeopardy VocabularyCircles QuadrilateralsAngles Congruent Triangles Final Jeopardy Challenge

Vocabulary 2 lines that intersect to form a 90 degree angle 100

Vocabulary 2 angles with the same measure or 2 lines with the same length (2 figures that have the exact same size and shape or 2 segments or angles that have the same measure) 200

Vocabulary Quadrilateral with Quadrilateral with 4 congruent sides 300

Vocabulary the sum of the lengths of the sides of a polygon 400

Vocabulary the reverse of a statement 500

Circles The circumference of a circle with radius 6 is… 100

Circles Find NT 200

Circles ∆MNP is circumscribed about circle Q. The perimeter of ∆MNP is 30, MR=4, and SN=6, find PT. 300

Circles In the figure, XZ = 12, UV = 8, and WY is a diameter. Find the length of a radius of the circle. 400

Circles Find the area of the shaded sector. 500

Quadrilaterals Find the value of x 100

Quadrilaterals If ACDF is a rectangle, what is m  AEC? 200

Quadrilaterals Find x and y 300

Quadrilaterals The diagonals of a ________________ bisect the opposite angles. 400

Quadrilaterals The diagonals of a __________________ are equal in length. 500

Angles DE is a diameter. Find the measure of angle DFE 100

Angles If 2 parallel lines are cut by a transversal, then … (3 answers) 200

Angles Angles a and e are an example of this. 300

Angles Find the value of x so that j and k are parallel 400

Angles Find the measure of angle 1 500

Congruent Triangles  DEF   ___ by ___ 100

∆ ABC  ∆ ___ by ______ 200 Congruent Triangles

Name the 2   s and the property that shows them congruent. 300 Congruent Triangles

Two triangles are congruent if and only if… 400 Congruent Triangles

AC  BD, AD  BC, ∆ ADB  ∆ ________ Which conjecture supports the congruence statement? 500

Final Jeopardy ∆ABC is isosceles, the trisectors of  A meet the bisectors of  B &  C at points E & F. A perpendicular is dropped from D to a point on AB (point F). If m  BAC = 36  and AB = 5, how long is AF?