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Circumscribed Circles
Test Friday Jeopardy Circumscribed Circles Inscribed Circles Area of Sectors Equations of Circles Arc Length 100 100 100 100 100 200 200 200 200 200 300 300 300 300 300 400 400 400 400 400 500 500 500 500 500 Objective: To demonstrate and practice understanding on all Unit 6 material
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Circumscribed Circles 100
What is π π΄π΅ ? 82 degrees Answer Jeopardy Board 82Β°
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What is the πβ‘π΄π·π΅? What is the π π·πΆ ? β‘π΄π·π΅=38Β° π·πΆ =90Β°
Circumscribed Circleβ¨β¨ 200 What is the πβ‘π΄π·π΅? What is the π π·πΆ ? β‘π΄π·π΅=38Β° π·πΆ =90Β° Answer β‘π΄π·π΅=38Β° π·πΆ =90Β° Jeopardy Board
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What is the πβ‘π·π΅πΈ? Jeopardy Board Circumscribed Circle 300 β‘π·π΅πΈ=79Β°
79 degrees Jeopardy Board Answer β‘π·π΅πΈ=79Β°
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What is the length of x ? x = 4 Circumscribed Circle 400
Answer Jeopardy Board x = 4
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What is the π ππ ? π ππ =95Β° Circumscribed Circle 500 Answer
95 degrees Answer Jeopardy Board π ππ =95Β°
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What is the π π΄π΅ ? π π΄π΅ =202Β° Inscribed Circle 100 Answer
202 degrees Answer Jeopardy Board π π΄π΅ =202Β°
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What is the πβ 1? πβ 1=26Β° Inscribed Circle 200 Answer Jeopardy Board
26 degrees Answer Jeopardy Board πβ 1=26Β°
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What is the πβ π₯? πβ π₯=35Β° Inscribed Circle 300 Answer Jeopardy Board
35 degrees Answer Jeopardy Board πβ π₯=35Β°
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What is the value of x? x = 21 4 Inscribed Circle 400 Answer
Jeopardy Board
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What is the value of x? x = 7 Inscribed Circle 500 Jeopardy Board
Answer x = 7
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Convert 55 degrees to radians.
Area of a Sector 100 Convert 55 degrees to radians. 11 π 36 Answer Jeopardy Board 11 π 36
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Convert 3 π 10 to degrees 54Β° Area of a Sector 200 Jeopardy Board
Answer Jeopardy Board 54Β°
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What is the area of the circle?
Area of a Sector 300 What is the area of the circle? 43 cm squared Answer π΄=13.69π ππ 2 π΄=43 ππ 2 Jeopardy Board
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What is the area of one of the sectors?
Area of a Sector 400 What is the area of one of the sectors? 7 Round to the nearest hundredth. 38.48 units squared Answer Jeopardy Board units 2
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What is the area of sector AOC ?
Area of a Sector 500 70Β° What is the area of sector AOC ? 5 30.5 units squared Answer Jeopardy Board π΄=30.5 units 2
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Whatβs the definition of a radian?
Arc Length 100 Whatβs the definition of a radian? Radian = arc length/radius Answer Jeopardy Board Radian= arc length radius
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Arc Length 200 Given a sector with an arc length of 16 cm and a radius of 7 cm, what is the size of the angle in radians? 2.28 rad Answer Jeopardy Board π=2.28 rad
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Arc Length 300 Given a sector with a central angle of π 6 and a radius of 9 in, what is the length of its arc? 4.7 in Answer Jeopardy Board AL = 4.7 in
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Arc Length 400 Given a sector with a central angle of 60Β° and a radius of 7 cm, what is the length of its arc? 7.3cm Answer Jeopardy Board AL = 7.3 cm
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Arc Length 500 Given a sector with a central angle of 74Β° and an arc length of 92 cm. How long is the radius? 71.2 cm Answer radius = 71.2 cm Jeopardy Board
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Equations of Circles 100 What is the equation of a circle whose center is (-3,4) and the radius is 7 (π₯+3) 2 + (π¦β4) 2 =49 Answer Jeopardy Board (π₯+3) 2 + (π¦β4) 2 =49
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Equation of Circles 200 What is the equation of the circle with center (-2,7) and the point (3,0) lies on the circle. (π₯+2) 2 + (π¦β7) 2 =74 Answer Jeopardy Board (π₯+2) 2 + (π¦β7) 2 =74
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What is the equation of the circle on the coordinate plane?
Equation of Circles 300 What is the equation of the circle on the coordinate plane? (π₯β3) 2 + (π¦+5) 2 =16 Answer Jeopardy Board (π₯β3) 2 + (π¦+5) 2 =16
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What is the center and radius of the circle whose equation is:
Equation of Circles β¨400 What is the center and radius of the circle whose equation is: π₯ 2 + π¦ 2 β16π₯+6π¦ =20 Center: (8, -3) Radius: 93 Answer Center: (8, -3) Radius: 93 Jeopardy Board
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Equation of Circles β¨500 Prove or Disprove that the point (2, 5 ) is on the circle centered at the origin and contains the point (0, -3). Yes, it does lie on the circle. Answer Jeopardy Board Yes, it does lie on the circle.
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