![Take any point O in the interior of a triangle PQR. Is (i) OP + OQ > PQ? (ii) OQ + OR > QR?(iii) OR + OP > RP Take any point O in the interior of a triangle PQR. Is (i) OP + OQ > PQ? (ii) OQ + OR > QR?(iii) OR + OP > RP](https://d138zd1ktt9iqe.cloudfront.net/media/seo_landing_files/untitled-1628675911.png)
Take any point O in the interior of a triangle PQR. Is (i) OP + OQ > PQ? (ii) OQ + OR > QR?(iii) OR + OP > RP
![In the given figure, O is the centre of a circle of radius r cm, OP and OQ are perpendiculars to PQ = 1 cm , If AB∥ CD, AB = 6 In the given figure, O is the centre of a circle of radius r cm, OP and OQ are perpendiculars to PQ = 1 cm , If AB∥ CD, AB = 6](https://haygot.s3.amazonaws.com/questions/1345008_d73b43e3e034484f835e190ba672037d.png)
In the given figure, O is the centre of a circle of radius r cm, OP and OQ are perpendiculars to PQ = 1 cm , If AB∥ CD, AB = 6
![In Fig. 6.21, A, B and C are points on OP, OQ, and OR respectively such that AB || PQ and AC || PR. Show that BC || QR In Fig. 6.21, A, B and C are points on OP, OQ, and OR respectively such that AB || PQ and AC || PR. Show that BC || QR](https://d138zd1ktt9iqe.cloudfront.net/media/seo_landing_files/6-1563884945.png)
In Fig. 6.21, A, B and C are points on OP, OQ, and OR respectively such that AB || PQ and AC || PR. Show that BC || QR
![Take any point O in the interior of a triangle PQR. Is (i) OP + OQ > PQ? (ii) OQ + OR > QR?(iii) OR + OP > RP Take any point O in the interior of a triangle PQR. Is (i) OP + OQ > PQ? (ii) OQ + OR > QR?(iii) OR + OP > RP](https://d138zd1ktt9iqe.cloudfront.net/media/seo_landing_files/untitled-1628676142.png)