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PQR is a triangle with altitudes QM and RN to sides PR and PQ respectively are equal. Show that ∆PQM ≅∆PRN PQ=PR |
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Answer» PQR is a triangle with altitudes QM and RN to sides PR and PQ respectively are EQUAL. To FIND : SHOW that∆PQM ≅∆PRNPQ=PRSolution:∆PQM & ∆PRN∠P = ∠P common∠PMQ = ∠PNR = 90°QM = RN Given Hence ∆PQM ≅ ∆PRN=> PQ = PRAnother way to show PQ = PRHere if Triangle PQR = (1/2) * PQ * RN = (1/2) * PR * QMQM = RN => PQ = PRLearn More:in FIGURE 7.33 BD and CE are altitudes of triangle ABC such that BD ...brainly.in/question/13399135in fig 7.33 ,BD and CE are altitudes of triangle ABC such that BD is ...brainly.in/question/6589131 |
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