If in two Triangles the sides of a triangle are proportional to the corresponding sides of the Other triangle then the corresponding angles are equal and hence the Triangles are similar...
MitSu55:
since two of the sides of triangle 1 are proportional to the two sides of the triangle 2.therefore third must also be in proportion therefore by SSS they will similar. hence their corresponding angles will be same
Answers
Answered by
55
Hello Friend....
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The answer of u r question is.....
Ans:
given,
triangle ABc and triangle DEF are such that
AB/DE = BC/EF = CA/FD (1)
RTP: <À=<D,<B=<E,<C=<F.....
PROOF:
DP/PE= DQ/QF AND PQ ll EF (CONVERSEOF BBT)
SO,
<P = <E AND <Q=<F
DP/DE = DQ/DF = PQ/EF
SO
BC=PQ
TRIANGLE ABC IS CONGRUENT TO TRIANGLE DPQ...
___'__________________
_____________________
THANK YOU...⭐️⭐️⭐️⭐️
____________________________
____________________________
The answer of u r question is.....
Ans:
given,
triangle ABc and triangle DEF are such that
AB/DE = BC/EF = CA/FD (1)
RTP: <À=<D,<B=<E,<C=<F.....
PROOF:
DP/PE= DQ/QF AND PQ ll EF (CONVERSEOF BBT)
SO,
<P = <E AND <Q=<F
DP/DE = DQ/DF = PQ/EF
SO
BC=PQ
TRIANGLE ABC IS CONGRUENT TO TRIANGLE DPQ...
___'__________________
_____________________
THANK YOU...⭐️⭐️⭐️⭐️
Answered by
32
Note : if two angles of triangle are equal to two angles of another triangle, then the two triangles are similar,
Here,
Given that corresponding angles are equal, so the given triangles are similar.
Try to elaborate your question,
Here,
Given that corresponding angles are equal, so the given triangles are similar.
Try to elaborate your question,
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