In a triangle ABC, AB = 2.2 cm, BC = 1.5 cm and AC = 2.3 cm. In triangle XYZ,
XY = 4.4 cm, YZ = 3 cm and XZ = 4.6 cm. Find the ratio AB : XY, BC : YZ, AC : XZ.
Are the lengths of corresponding sides of ΔABC and ΔXYZ are in proportion?
[Hint : Any two triangles are said to be in proportion, if their corresponding sides are in the
same ratio]
Answers
Answered by
284
hi friend ✋
Good morning
your answer is :-
AB/XY = 2.2/4.4 = 1/2
BC/YZ = 1.5/3.0 = 1/2
AC/XZ = 2.3/4.6 = 1/2
therefore, 1/2 = AB/XY = BC/YZ = AC/XZ
Therefore, their corresponding sides are in same ratio.
Therefore two triangles are similar and proportional.
hope it helps
Good morning
your answer is :-
AB/XY = 2.2/4.4 = 1/2
BC/YZ = 1.5/3.0 = 1/2
AC/XZ = 2.3/4.6 = 1/2
therefore, 1/2 = AB/XY = BC/YZ = AC/XZ
Therefore, their corresponding sides are in same ratio.
Therefore two triangles are similar and proportional.
hope it helps
Answered by
41
1/2
All simplest form are 1/2
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