"Supplementary Angle and Supplementary Angle" Parallel Lines and Intersecting Lines PPT Courseware 2

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"Supplementary Angle and Supplementary Angle" Parallel Lines and Intersecting Lines PPT Courseware 2

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"Supplementary Angle and Supplementary Angle" Parallel Lines and Intersecting Lines PPT Courseware 2

practice

1. The supplementary angle of an angle is 4 times its supplementary angle. What is the supplementary angle of this angle?

2. As shown in the figure, two walls surround an angle ∠AOB, but people cannot enter the wall. How do we measure the size of this angle?

Observe the graph below carefully and answer the following questions:

(1) How many pairs of complementary angles are there in the picture?

∠A and ∠B are mutually supplementary ∠A and ∠2 are mutually supplementary

∠1 and ∠B are mutually supplementary ∠1 and ∠2 are mutually supplementary

(2) Which pairs of angles in the figure are equal angles (except right angles)? Explain why they are equal.

∠B=∠2 (the supplementary angles of the same angle are equal)

∠A=∠1 (the supplementary angles of the same angle are equal)

Look for it

As shown in the figure, E and F are two points on the straight line DG.

∠BEF = ∠BFE

∠AED = ∠CFG = 90°

Find the equal angles in the figure and explain why.

think about it

As shown in the figure ∠AOC= ∠BOC=∠DOE=90°, then

The angle in the figure that is complementary to ∠3 is _________,

The angle in the figure that is complementary to ∠4 is _________,

Are there any angles in the figure that are complementary to ∠3?__________.

be careful

1 Reciprocity and complementarity are quantitative relationships between two angles, which are only related to the sum of their degrees and have nothing to do with their positions.

2 The angles in the concepts of complementarity and complementarity appear in pairs.

3 The supplementary angle of angle α is 90°-α, and the supplementary angle is 180°-α. The supplementary angle of the same acute angle is 90° greater than the supplementary angle.

4 Only acute angles have supplementary angles.

5 The supplementary angles (supplementary angles) of like angles are equal; the supplementary angles (supplementary angles) of congruent angles are equal.

Use your brain

It is known that points A, O, and B are on the same straight line, and OE and OF are the angle bisectors of ∠AOC and ∠BOC respectively. Find the angles that are complementary and complementary in the figure.

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For more information about the "Parallel Lines and Intersecting Lines Complementary and Supplementary Angle" PPT courseware, please click on the Parallel Lines and Intersecting Lines ppt Complementary and Supplementary Angle ppt tag.

"Supplementary Angle and Supplementary Angle" Parallel Lines and Intersecting Lines PPT Courseware 4:

"Complementary and Supplementary Angles" Parallel Lines and Intersecting Lines PPT Courseware 4 Complementary Angles Generally speaking, if the sum of two angles is equal to 90 (right angle), the two angles are said to be complementary angles to each other. That is, each angle is the supplementary angle of another angle. Please judge: (1)1+2=90, then 1 is the supplementary angle...

"Supplementary Angle and Supplementary Angle" Parallel Lines and Intersecting Lines PPT Courseware 3:

"Supplementary Angle and Supplementary Angle" Parallel Lines and Intersecting Lines PPT Courseware 3 Entering Life 1. What are the three interior angles of the triangle you usually use? What is the sum of two of the acute angles? 2. The picture shows a broken right-angled triangle. Can you find the broken corner?

"Supplementary Angle and Supplementary Angle" Parallel Lines and Intersecting Lines PPT Courseware:

"Supplementary Angle and Supplementary Angle" Parallel Lines and Intersecting Lines PPT Courseware As shown in the picture, when playing billiards, choose the appropriate direction to hit the red ball with the white ball. The red ball will go directly into the bag after rebounding. At this time, 1 equals 2. Which angles are supplementary angles? Supplementary angles and supplementary angles are the mutual relationships between two angles..

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"Supplementary Angle and Supplementary Angle" Parallel Lines and Intersecting Lines PPT Courseware 2
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