ABCD is square M is midpoint on AB such that AM=MB P and Q are points on side AD and extended CB such that CM perdicular PQ show that at CPM =at CQM Share with your friends Share 4 Varun.Rawat answered this In ∆PAM and ∆QBM,∠PMA = ∠QMB Vertically opposite angles AM = MB M is the mid point of AB∠PAM = ∠QBM 90° each⇒∆PAM ≅ ∆QBM ASA⇒PM = QM CPCTIn ∆CPM and ∆CQM, PM = QM Proved above∠CMP = ∠CMQ 90° each CM = CM Common⇒∆CPM ≅∆CQM SAS⇒ar∆CPM = ar∆CQM Congruent ∆'s have equal areas. -1 View Full Answer Samiksha Goyal answered this can you please give the figure.or please recheck your question i guess ther is some mistake. It can even be punctuation mistake...and then please correct it 2