Loading...
If AD and PM are medians of triangles ABC and PQR respectively where △ABC ~ △PQR, prove that AB/PQ = AD/PM
From the figures given below, which of the following is true about the measure of ∠P ?
D is a point on side BC of △ ABC such that ∠ ADC = ∠ BAC. Prove that (CA)² = CB . CD.
In the given figure, QR/QS = QT/PR and ∠1 = ∠2. Prove that △ PQS ~ △ TQR.
In the given figure, CM and RN are respectively, the medians of △ ABC and △ PQR. If △ ABC ~ △ PQR, prove that : (i) △ AMC ~ △ PNR (ii) ∠ BCM = ∠ QRN (iii) △ BMC ~ △ QNR
In △ ABC, PQ || BC. It is given that AP = 2.4 cm, PB = 3.6 cm and BC = 5.4 cm. PQ is equal to :
© 2026 PadhAiPro. This question is provided for educational purposes.
