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Section 6.3 Applying Properties of Chords

Section 6.3 Applying Properties of Chords

Section 6.3 Applying Properties of Chords. Tell whether the segment is best described as a radius, chord, or diameter of C. 1. DC. radius. ANSWER. Warm up for Lesson 6.3. Tell whether the segment is best described as a radius, chord, or diameter of C. 2. BD. diameter. ANSWER.

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470 views • 28 slides
Arc Measures

Arc Measures

Arc Measures. MM2G3. Students will understand the properties of circles. b. Understand and use properties of central, inscribed, and related angles. c. Use the properties of circles to solve problems involving the length of an arc and the area of a sector. Standards:.

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263 views • 15 slides
EXAMPLE 1

EXAMPLE 1

In the diagram, P Q , FG JK , and mJK = 80 o . Find mFG. Because FG and JK are congruent chords in congruent circles, the corresponding minor arcs FG and JK are congruent. So , mFG = mJK = 80 o. EXAMPLE 1. Use congruent chords to find an arc measure. SOLUTION.

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140 views • 4 slides
EXAMPLE 1

EXAMPLE 1

In the diagram, P Q , FG JK , and mJK = 80 o . Find mFG. Because FG and JK are congruent chords in congruent circles, the corresponding minor arcs FG and JK are congruent. So , mFG = mJK = 80 o. EXAMPLE 1. Use congruent chords to find an arc measure. SOLUTION.

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114 views • 4 slides
EXAMPLE 1

EXAMPLE 1

In the diagram, P Q , FG JK , and mJK = 80 o . Find mFG. Because FG and JK are congruent chords in congruent circles, the corresponding minor arcs FG and JK are congruent. So , mFG = mJK = 80 o. EXAMPLE 1. Use congruent chords to find an arc measure. SOLUTION.

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158 views • 3 slides

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