
Intersection of Chord Length
Presentation
•
Mathematics
•
8th - 10th Grade
•
Hard
Joseph Anderson
FREE Resource
12 Slides • 21 Questions
1
Geometry Circles Review
By Elizabeth Hinds
2
Intersecting Chords Theorem
3
Multiple Choice
Solve for x.
4
6
9
7
4
Fill in the Blanks
Type answer...
5
Multiple Choice
Solve for x.
10
15
7.5
8
6
Tangent - Secant Theorem
7
Multiple Choice
Solve for x.
18
144
12
16
8
Fill in the Blanks
Type answer...
9
Secant-Secant Theorem
10
Multiple Choice
Solve for x.
12
1.5
1
4
11
Fill in the Blanks
Type answer...
12
Tangent - Tangent Theorem
Two intersecting tangents are equal to each other
AB = CB
13
Fill in the Blanks
Type answer...
14
Central angle: angle=arc
Central angles have a vertex at the center of the circle. The arc created by the two radii is equal to the angle.
15
Fill in the Blanks
Type answer...
16
Inscribed Angle: angle=1/2*arc or arc=2*angle
Inscribed angles must have a vertex touching the circle. The angle is half of the outside arc or the arc is twice the angle inside.
17
Fill in the Blanks
Type answer...
18
Two Tangents: angle+arc=180
Two tangents create an angle and an arc (small arc). These two added together always equal 180.
19
Fill in the Blanks
Type answer...
20
External: angle=1/2(big arc - little arc)
When two secants meet outside of a circle, the angle is equal to half of the different of the arcs.
21
Fill in the Blanks
Type answer...
22
Internal: angle=1/2(big arc + little arc)
When two secants meet inside the circle, the angle is equal to half of the sum of the arcs.
23
Fill in the Blanks
Type answer...
24
Inscribed Quadrilateral: opposite angles =180
When a quadrilateral is inscribed in a circle, the opposite angles always add to 180.
25
Multiple Select
Select all equations that can be used to solve for x and y in the following inscribed quadrilateral.
x+55=180
y+85=180
x+85=180
y+55=180
26
From the Equation
Make the signs on h and k OPPOSITE to get the center
Take the SQUARE ROOT of r2 to get the radius
If you don't SEE a h or k, then that means the coordinate is ZERO.
27
Multiple Choice
In the equation (x-3)2+(y-2)2=16, the center of the circle is...
(3,2)
(-3, -2)
(-2, -3)
(2, 3)
28
Multiple Choice
In the equation (x-3)2+(y-2)2=16, the radius of the circle is...
16
32
8
4
29
Multiple Choice
In the equation x2+(y+5)2=10, what is the center?
(1, 5)
(-1, -5)
(0, 5)
(0, -5)
30
Multiple Choice
The diameter of a circle has length 12. The center is at (-5, 2). Give the equation of the circle.
(x - 2)2 + (y + 5)2 = 36
(x - 5)2 + (y + 2)2 = 6
(x + 5)2 + (y - 2)2 = 36
(x + 2)2 + (y - 5)2 = 6
31
Multiple Choice
Write the equation of a circle with center (7, 0) with radius 3.
(x - 7)2 + y2 = 9
x2 + (y -7)2 = 9
(x - 7)2 + y2 = 3
x2 + (y -7)2 = 3
32
Multiple Choice
What is the equation for this circle?
(x+1)2+(y+1)2=9
x2+y2=9
x2+y2=6
x2+y2=3
33
Multiple Choice
What is the equation of the circle?
(x+1)2 + (y +1)2 = 3
(x+1)2 + (y -1)2 = 3
(x+1)2 + (y +1)2 = 9
(x-1)2 + (y -1)2 = 9
Geometry Circles Review
By Elizabeth Hinds
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