Parts Of Similar Triangles 7-5
7-five: Parts of Similar Triangles - PowerPoint PPT Presentation
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seven-five: Parts of Like Triangles
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7-five: Parts of Similar Triangles Expectations: G1.2.5: Solve multi-stride bug and proofs about the properties of medians, altitudes and perpendicular bisectors to ... – PowerPoint PPT presentation
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Championship: 7-v: Parts of Similar Triangles
                          1            
seven-5 Parts of Similar Triangles
- Expectations
- G1.2.5 Solve multi-pace problems and proofs              
 about the backdrop of medians, altitudes and
 perpendicular bisectors to the sides of a
 triangle and the angle bisectors of a triangle.
- G2.3.4 Use theorems about similar triangles to              
 solve bug with and without the utilise of
 coordinates.
                          ii            
Proportional Perimeters Theorem
- If two triangles are similar, and so the ratio of              
 corresponding perimeters is equal to the ratio of
 corresponding sides.
                          iii            
Proportional Perimeters Theorem            
                          four          
- If ?ABC  ?XYZ, AB  xv, XY  25 and the              
 perimeter of ?XYZ 45, what is the perimeter of
 ?ABC?
                          5            
Corresponding Altitudes Theorem
- If two triangles are like, so the ratio of              
 respective altitudes is equal to the ratio of
 corresponding sides.
                          6            
Corresponding Altitudes Theorem            
                          7            
If ?CDE ?KLM, determine the value of ten.
Chiliad
sixteen
8
K
L            
                          8            
Corresponding Bending Bisectors Theorem
- If two triangles are like, then the ratio of              
 respective angle bisectors is equal to the
 ratio of corresponding sides.
                          9            
Corresponding Angle Bisectors Theorem            
                          10            
The triangles beneath are similar and Advertisement and EH are            
angle bisectors. Determine the perimeter of ?EHG.            
                          11            
Respective Medians Theorem
- If two triangles are similar, and then the ratio of              
 corresponding medians is equal to the ratio of
 corresponding sides.
                          12            
Corresponding Medians Theorem            
                          thirteen          
- ?ABC  ?XYZ. If the perimeter of ?XYZ is half as              
 much as the perimeter of ?ABC, and Advertizement and XU are
 medians, decide the length of XU.
Ten
A
22
Z
U
Y
C
D
B            
                          fourteen            
Angle Bisector Theorem
- An bending bisector of a triangle separates the              
 opposite side into segments that have the same
 ratio as the other 2 sides.
                          15            
Angle Bisector Theorem            
                          16            
Decide the value of 10 in the figure below.
24
x
14
12            
                          17            
Consignment
- pages 373  377,  13  33 (odds), 43, 47-57              
 (all).
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Parts Of Similar Triangles 7-5,
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