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Answers
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name = Harshita ✌
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By Side-Side-Side similarity property, ΔABC and ΔQRP are similar.
Step-by-step explanation:
Given,
\frac{AB}{QR}=\frac{BC}{PR}=\frac{CA}{PQ}
QR
AB
=
PR
BC
=
PQ
CA
We have to find out the similarity criteria of the two ΔABC and ΔQRP.
Proof:
Firstly we will draw the triangles ΔABC and ΔQRP.
Here we have given that;
\frac{AB}{QR}=\frac{BC}{PR}=\frac{CA}{PQ}
QR
AB
=
PR
BC
=
PQ
CA
Now according to theorem of similarity, which states that;
"If in two triangles all the three sides of one triangles is proportional to corresponding three sides of other triangle, then the triangle will be similar by Side-Side-Side similarity property."
So, ΔABC and ΔQRP are similar.
By Side-Side-Side similarity property.
sorry I did not understand the question please send properly