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BELLRINGER: 1) For a segment where T is between A and D, where AD = 20, AT = 2x and TD = 2x + 4. Find x and AT. (Hint: Draw a picture) 5-Minute Check 1
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Use the number line to find the measure of DE.
C. 7 D. 9 5-Minute Check 2
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Use the number line to find the midpoint of EG.
A. D B. E C. F D. H 5-Minute Check 3
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Find the distance between P(–2, 5) and Q(4, –3).
5-Minute Check 4
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Find the coordinates of R if M(–4, 5) is the midpoint of RS and S has coordinates (0, –10).
B. (–4, 15) C. (–2, –5) D. (2, 20) 5-Minute Check 5
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Mathematical Practices 5 Use appropriate tools strategically.
Content Standards G.CO.1 Know precise definitions of angle, circle, perpendicular line, parallel line, and line segment, based on the undefined notions of point, line, distance along a line, and distance around a circular arc. G.CO.12 Make formal geometric constructions with a variety of tools and methods (compass and straightedge, string, reflective devices, paper folding, dynamic geometric software, etc.). Mathematical Practices 5 Use appropriate tools strategically. 6 Attend to precision. CCSS
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You measured line segments.
Measure and classify angles. Identify and use congruent angles and the bisector of an angle. Then/Now
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ray degree right angle acute angle opposite rays angle obtuse angle
angle bisector opposite rays angle side vertex interior exterior Vocabulary
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A. Name all angles that have B as a vertex.
Angles and Their Parts A. Name all angles that have B as a vertex. Answer: Example 1
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Angles and Their Parts B. Name the sides of 5. Answer: Example 1
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Angles and Their Parts C. Example 1
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A. A. B. C. D. Example 1a
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B. A. B. C. D. none of these Example 1b
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Which of the following is another name for 3?
B. C. D. Example 1c
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BELL RINGER What is the vertex of angle 2? 2) Give another name for angle BXR. 3)Name the sides of angle DYB
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Concept
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A. Measure TYV and classify it as right, acute, or obtuse.
Measure and Classify Angles A. Measure TYV and classify it as right, acute, or obtuse. Answer: mTYV = 90, so TYV is a right angle. Example 2
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Answer: 180 > mWYT > 90, so WYT is an obtuse angle.
Measure and Classify Angles Answer: 180 > mWYT > 90, so WYT is an obtuse angle. Example 2
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Measure and Classify Angles
Example 2
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A. Measure CZD and classify it as right, acute, or obtuse.
A. 30°, acute B. 30°, obtuse C. 150°, acute D. 150°, obtuse Example 2a
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B. Measure CZE and classify it as right, acute, or obtuse.
A. 60°, acute B. 90°, acute C. 90°, right D. 90°, obtuse Example 2b
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C. Measure DZX and classify it as right, acute, or obtuse.
A. 30°, acute B. 30°, obtuse C. 150°, acute D. 150°, obtuse Example 2c
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Measure and Classify Angles
INTERIOR DESIGN Wall stickers of standard shapes are often used to provide a stimulating environment for a young child’s room. A five-pointed star sticker is shown with vertices labeled. Find mGBH and mHCI if GBH HCI, mGBH = 2x + 5, and mHCI = 3x – 10. Example 3
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mGBH = mHCI Definition of congruent angles
Measure and Classify Angles Step 1 Solve for x. GBH HCI Given mGBH = mHCI Definition of congruent angles 2x + 5 = 3x – 10 Substitution 2x + 15 = 3x Add 10 to each side. 15 = x Subtract 2x from each side. Example 3
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Step 2 Use the value of x to find the measure of either angle.
Measure and Classify Angles Step 2 Use the value of x to find the measure of either angle. . Answer: mGBH = 35, mHCI = 35 Example 3
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Find mBHC and mDJE if BHC DJE, mBHC = 4x + 5, and mDJE = 3x + 30.
A. mBHC = 105, mDJE = 105 B. mBHC = 35, mDJE = 35 C. mBHC = 35, mDJE = 105 D. mBHC = 105, mDJE = 35 Example 3
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End of the Lesson
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