s and t are points on the sides pr and qr of ∆pqr such that angle p =angle RTS .show that ∆rpq~∆rts
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Hey friend your answer is here
Given-
. . Angle p=angle RTS
Since In triangle RPQ and triangle RTS
Angle RPQ=angle RTS. . (given)
Angle PRQ=Angle SRT..... (common angle)
Therefore triangle RPQ similar to Triangle RTS
........... Hence proved
Given-
. . Angle p=angle RTS
Since In triangle RPQ and triangle RTS
Angle RPQ=angle RTS. . (given)
Angle PRQ=Angle SRT..... (common angle)
Therefore triangle RPQ similar to Triangle RTS
........... Hence proved
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3
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