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Inscribed

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Tangents and Angles - 300. Answer: m BPA = 48 , so mBC = 48 Find the measure of arc BC. ... Secants, Tangents, Angles - 500. Answer: 4x 6x 11x - 5 20x ... – PowerPoint PPT presentation

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Title: Inscribed


1
Inscribed Angles
Tangents Angles
Secants, Tangents, Angles
Segments In Circles
Equations Of Circles
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
2
Inscribed Angles - 100
AB is a diameter. Find mltBCA.
Answer 90
3
Inscribed Angles - 200
Find mltCBD.
Answer 50
4
Inscribed Angles - 300
If the measure of arc AC 72, find mltABC.
5
Inscribed Angles - 400
Find the measure of arc BD.
55
6
Inscribed Angles - 500
Find the measure of arc ABD.
7
Tangents and Angles - 100
Find BA.
5
Answer 52 x2 132, so x 12 BA
8
Tangents and Angles - 200
Find x.
Answer 4x 18 7x, so x 6
9
Tangents and Angles - 300
Find the measure of arc BC.
48
48
D
Answer mltBPA 48, so mBC 48
10
Tangents and Angles - 400
Find the measure of arc UV.
X
S
Z
U
W
40
40
T
Y
50
50
R
V
Answer 100
11
Tangents and Angles - 500
Find UT.
Answer For UW 32 x2 52, UW 4
For XW 62 x2 102, WX 8, so
UT 4 8 12
12
Secants, Tangents, Angles - 100
Find mltEBC.
A
C
B
120
. D
E
240
Answer mltEBC 240/2 120
13
Secants, Tangents, Angles - 200
Find mlt3.
60
Answer mlt3 (60 160)/2 110
14
Secants, Tangents, Angles - 300
Find mltWXY.
W
105
55
X
Z
Y
200
Answer mltWXY (105 55)/2 25
15
Secants, Tangents, Angles - 400
Find mltLJK
150º
Answer mltLJK (40 170)/2 105º
16
Secants, Tangents, Angles - 500
Find mltH
110º
20º
Answer 4x 6x 11x - 5 20x 10 150
360, so x 5. Then mKN 110 º and mIM 20º, so
mltH (110 - 20)/2 45 º
17
Segments in Circles - 100
Find x.
Answer 63 9x, x 2
18
Segments in Circles - 200
Find x.
Answer 62 4(4 x), x 5
19
Segments in Circles - 300
Find x.
P
Answer 4(4 x) 3(8), x 2
20
Segments in Circles - 400
Find x.
A
B
4
x
D
16
C
C
Answer xx 16 4, x 8
21
Segments in Circles - 500
Find x.
F
x
x
G
E
5
H
14.6
I
Answer x(x x) 5(19.6), 2x2 98, so x 7
22
Equations of Circles - 100
What are the coordinates of the center of a
circle with equation (x 4)2 (y 5)2 16
Answer (4, -5)
23
Equations of Circles - 200
What is the radius of a circle, as a decimal to
the nearest tenth, with equation (x 4)2 (y
5)2 34.
Answer v34 5.8
24
Equations of Circles - 300
Write the equation for circle K.
Answer (x 1)2 (y 2)2 9
25
Equations of Circles - 400
Find the equation of circle P.
Answer (x 1)2 y2 25
26
Equations of Circles - 500
Name the coordinates of a point on the circle
with equation (x 1)2 y2 4
Answer The center of the circle is (1, 0) and
the radius is 2. The easiest way to find the
coordinates of a point on the circle would be to
move 2 units above (1, 2), below (1, -2),
left (-1, 0), or right (3, 0) of the center.
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