Q-2: If A SQR=AXYZ, then write the parts of AXYZ that correspond to:
() S (ii) SR (iii) ZR (iv) 20
EZENTARAR​

1 thought on “Q-2: If A SQR=AXYZ, then write the parts of AXYZ that correspond to:<br />() S (ii) SR (iii) ZR (iv) 20<br />EZENTARAR​”

1. Answer:

   FIRST MACK THIS ANSWER BRANLYS ANSWER AND ONE THINKS PLEASE

   \underline{\bold{Hey\:Mate\:Here\:Is\:Your\:Answer\:}}HeyMateHereIsYourAnswer

   \underline{\bold{Given\:That….}}GivenThat….

   ∆ABC ~ ∆PQR(Let ~ this be the Symbol Of Congruent ) And Now We Need To Find all Corresponding Angles

   of The Two Triangle And We Need To Also Find All Ratio Of all Corresponding Sides

   Now Let’s Move For Solution…

   \underline{\bold{Solution..}}Solution..

   Now According To Question It’s Said That …

   ∆ABC ~ ∆PQR

   \underline{\bold{Note-}}Note− When It’s Given That A Triangle Is Congruent With Another Triangle Then

   The Corresponding Angles And Sides Would Be also In The Form OF Given Order .

   Example-

   Let …

   ∆EFG ~ ∆XYZ So Here EFG & XYZ Are Congruent Therefore The Corresponding Angles Would Be ..

   < EFG & <XYZ ,

   <FGE & < YZX

   < GEF & <ZXY

   Therefore This All Where The Corresponding Angles.. Now It’s Corresponding Sides Are …

   EF & XY

   FG & YZ

   GE & ZX

   Hence This All Where The Corresponding Sides And Angles …

   Now In Question It’s Given That ∆ABC ~ ∆PQR …

   Therefore It’s Corresponding Angles Would Be

   <ABC & < PQR ,

   <BCA & <QRA,

   <CAB & <RPQ

   Hence, This All Are The Corresponding Angles Of ∆ ABC & ∆ PQR ..

   Now It’s Corresponding Sides Are …

   AB & PQ ,

   BC & QR,

   CA & RP

   Now By Theorem oF C.P.C.T Are Equal That Is Corresponding Parts Of Congruent Triangles Are Equal..

   Therefore Here

   AB = PQ

   BC = QR

   CA = RP

   As This Sides Are Equal So Their Ration Would Be

   \boxed{\bold{ 1\: : \: 1 }}1:1

   \boxed{\boxed{\bold{Thanks}}}Thanks

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