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Angle Relationships Section 1.7
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Warm Up Simplify each expression. 1. 90 – (x + 20) – (3x – 10) Write an algebraic expression for each of the following. 3. 4 more than twice a number 4. 6 less than half a number
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Vertical Angles: Two non adjacent angles formed by two intersecting lines.
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Name: Adjacent ∠’s 2. Linear pairs 3. Vertical ∠’s
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What is the relationship.
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Supplementary Angles Angles that add up to 180 degrees.
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Complementary Angles Angles that add up to 90 degrees.
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Find the measure of each of the following.
A. complement of F B. supplement of G
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Find the measure of each of the following.
a. complement of E b. supplement of F
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Find x and MEASURE OF ∠AZD
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Find x and MEASURE OF ∠AZD
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Gh AND jk INTERESECT AT i. FIND THE VALUE OF X AND M∠JIH.
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Gh AND jk INTERESECT AT i. FIND THE VALUE OF X AND M∠gik.
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FIND M∠egf
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FIND x and THE M∠cde.
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FIND the MEASURE of each angle.
1. ∠ SOT 2. ∠ POU 3. ∠ ROS 4. ∠ POR 5. ∠ SOU 6. ∠ TOU 7. ∠ POS 8. ∠ UOQ
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A. Name 2 pairs of vertical angles.
B. If ray BF bisects ∠ABC, what two angles must be equal. C. Classify each as acute, obtuse, right or straight. 1. ∠BAF 2. ∠FCE 3. ∠BFA
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An angle is 10° more than 3 times the measure of its complement
An angle is 10° more than 3 times the measure of its complement. Find the measure of the complement.
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An angle’s measure is 12° more than the measure of its supplement
An angle’s measure is 12° more than the measure of its supplement. Find the measure of the angle.
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Lesson Quiz: Part I mA = 64.1°, and mB =(4x – 30)°. Find the measure of each of the following. supplement of A 2. complement of B 3. Determine whether this statement is true or false. If false, explain why. If two angles are complementary and congruent, then the measure of each is 90°.
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mXYZ = 2x° and mPQR = (8x - 20)°.
4. If XYZ and PQR are supplementary, find the measure of each angle. 5. If XYZ and PQR are complementary, find the measure of each angle.
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