Similarity of Triangles by AA criteria:
Corollary If two angles of a triangle are respectively equal to two angles of another triangle, then two triangles are similar. Given In
To Prove : Proof: As in
From Angle Sum Property we can prove that if two angles of one triangle is equal to two angles of other triangle Therefore Then from the theorem of AAA Similarity criterion we can say that
Hence Proved |
Illustration : ABC and AMP are two right triangles right angled at B and M repectively. Prove that Solution: In [Common] [Each Right Angle] Therefore [ AA Similarily Criterion] Hence |
If in the above figure, and .Then the above triangles are similar by ___________________ criteria. | |||
Right Option : B | |||
View Explanation |
In the following figure, CB || DE. Find the length of AE. | |||
Right Option : A | |||
View Explanation |
The above two triangles are similar by ________________ criteria. | |||
Right Option : C | |||
View Explanation |
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