Question

If triangle XYZ is similar to triangle PQR, then YZ/PQ=XY/QR is it correct? suppose your answer​

Answer 1

Answer:

No it is wrong it should be YZ/QR = XY/PQ

Step-by-step explanation:

IF THE TRIANGLES ARE SIMILAR THEN

IT WILL BE XYZ~PQR

SO THE RATIO WE CAN FORM IS

XY/PQ= YZ/QR = XZ/PR

(reason will be corresponding sides of similar triangles)

hope it helps you (•‿•)

Answer 2

Given :  triangle XYZ is similar to triangle PQR

ΔXYZ ≈ ΔPQR

To Find :  YZ/PQ = XY/QR  is correct or not

Solution:

ΔXYZ ≈ ΔPQR

In similar triangles corresponding sides have same ration

XY  corresponds to PQ

YZ corresponds to  QR

XZ corresponds to  PR

=> XY/PQ  = YZ/QR  = XZ/PR

=> XY * QR  = PQ * YZ

but its given here  YZ/PQ = XY/QR   which is incorrect

YZ/PQ = XY/QR is not correct

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