Geometry - Unit 7 - Lesson 3
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Last updated 7 months ago
6 questions
2
Line BD is tangent to a circle with diameter AB.
Find the measure of the indicated angles:
m\angle ACB=_______
m\angle ABD=_______
Remember to include the degree symbol in your answer.
1
Line AC is perpendicular to the circle centered at O with radius 1 unit. The length of AC is 1.5 units. Find the length of segment AB. (Round your answer to the nearest tenth.)
Line AC is perpendicular to the circle centered at O with radius 1 unit.
The length of AC is 1.5 units. Find the length of segment AB. (Round your answer to the nearest tenth.)
1
Find the missing length. Round your answer to the nearest tenth.
Find the missing length. Round your answer to the nearest tenth.
4
Line PD is tangent to a circle of radius 1 inch centered at O. The length of PD is 1.2 inches. The length of AB is 1.7 inches.
Find the length of each segment (round answers to the nearest hundredth):
AD=_______
OC=_______
CP=_______
BP=_______
1
\overgroup {AB} measures 50 degrees.
Select the correct answer for each of the following:
\angle BOA measures __________
\angle BCA measures __________
\overgroup {BC} is __________180\degree
1
The image shows a circle with diameters AC and BD. Prove that chords BC and AD (not drawn) are congruent by organizing the statements and reasons to form a correct proof.
The image shows a circle with diameters AC and BD.
Prove that chords BC and AD (not drawn) are congruent by organizing the statements and reasons to form a correct proof.
| Draggable item | arrow_right_alt | Corresponding Item |
|---|---|---|
AE, BE, DE, EC are all congruent segments | arrow_right_alt | Vertical angles are congruent |
AD \cong BC | arrow_right_alt | radii of the same circle are congruent |
\triangle AED \cong \triangle BEC | arrow_right_alt | SAS Congruence theorem |
\angle AED \cong \angle BEC | arrow_right_alt | CPCTC |