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3.2 Proof and Perpendicular Lines

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Presentation on theme: "3.2 Proof and Perpendicular Lines"— Presentation transcript:

1 3.2 Proof and Perpendicular Lines

2 Let’s Review

3 Theorem 2.6-Vertical Angles Theorem
Vertical angles are congruent…. Given: <5 & <6 are a linear pair; <6 & <7 are a linear pair. Prove: m<5=m<7 Statement Reason 1. <5 & <6, <6 &<7 are a linear pair 1. Given 2. <5 & <6, <6 & <7 are supplements 2. Linear Pair Postulate 3. m<5=m<7 3. Congruent Supplements Theorem

4 Theorem 3.1 (p137) If two lines intersect to form a linear pair of congruent angles, Then the lines are perpendicular.

5 Theorem 3.2 If two sides of two adjacent acute angles are perpendicular, Then the angles are complementary.

6 Theorem 3.3 If two lines are perpendicular,
Then they intersect to form four right angles.

7 State the Reason for the Conclusion:

8 State the Reason for the Conclusion:

9 State the Reason for the Conclusion:

10 State the Reason for the Conclusion:

11 State the Reason for the Conclusion:

12 Find the value of x:

13 Find the value of x:

14 Find the value of x:


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