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GeometryGeometry
Bingo ReviewActivityBingo ReviewActivity
Questions adhere to theCommon Core StateStandards.
Find the equation of a lineparallel to y = 3x – 4 that passesthrough the point (–3,2).
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Question 1
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Find: mC
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Question 2
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mA = 2x + 16mB = 3x – 10
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Write the equation of a circlewhose center is at (– 2,4) andwhose radius is 11.
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Question 4
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A N S W E R:
A N S W E R:
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Question 4
(x + 2)² + (y – 4)² = 121
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The point (3,2) lies on a circle.What is the exact length of theradius of this circle if the center islocated at (–1, – 4)?
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Question 5
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Question 10
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Under a dilation of scalefactor 3 with center at theorigin, what will be thecoordinates of the imageof point C ?
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Question 11
Right circular cylinder:altitude: 12 inchesdiameter: 10 inchesFind volume - in terms of
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Question 12
Which method can be used to prove ?
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Does the point (–3,4) lie on thecircle centered at the origin andcontaining the point (0,5)?
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Question 13
(Yes or No)
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Question 16
Find the area of thesector subtending thearc from A, throughB, to C, in terms of
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Question 18
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If this rectangle is rotated around they-axis, what will be thevolume of the 3-D figureformed by the rotation?
Expressanswer interms of π.
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Question 19
In this construction,the segment from A toD is called the ____.
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Question 20
The triangle isreflected over line m.
Find x, y, z.
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Given 2y = 6x + 12 and3y + x = 15. Are these linesparallel, perpendicular, or neither?
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Question 21
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Find the value of xto the nearest tenth.
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Question 22
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