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 · Mathematics () (Chapter - 6) (Triangles) (Class 10) Exercise 6.6 (Optional) Question 1: PQ In Figure, PS is the bisector of zQPR of A PQR

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Page 1:  · Mathematics () (Chapter - 6) (Triangles) (Class 10) Exercise 6.6 (Optional) Question 1: PQ In Figure, PS is the bisector of zQPR of A PQR
Page 2:  · Mathematics () (Chapter - 6) (Triangles) (Class 10) Exercise 6.6 (Optional) Question 1: PQ In Figure, PS is the bisector of zQPR of A PQR
Page 3:  · Mathematics () (Chapter - 6) (Triangles) (Class 10) Exercise 6.6 (Optional) Question 1: PQ In Figure, PS is the bisector of zQPR of A PQR
Page 4:  · Mathematics () (Chapter - 6) (Triangles) (Class 10) Exercise 6.6 (Optional) Question 1: PQ In Figure, PS is the bisector of zQPR of A PQR
Page 5:  · Mathematics () (Chapter - 6) (Triangles) (Class 10) Exercise 6.6 (Optional) Question 1: PQ In Figure, PS is the bisector of zQPR of A PQR

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d2cyt36b7wnvt9.cloudfront.net · A PQR, such that PT = 2 cm, TR = 4 cm and ST is parallel to QR. Find the ratio of the areas of A PST and A PQR. 30/1/1 Fig. 1 [P.T.O. 1 S T, PQR PQ

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