यदि AD तथा PM क्रमशः `triangle ABC` तथा `triangle PQR` के समद्विभाजक है जहाँ `triangle ABC ~ triangle PQR` है तो सिद्ध कीजिए कि :
(i) `(AB)/(PQ) = (AD)/(PM)`
(ii) ` angle ADC = angle PMR `

triangle ABC ~ triangle PQR , AB : PQ = 3 : 4 then area triangle ABC : area triangle PQR

triangle ABC ~ triangle PQR then AB : PQ = ……………

Given triangle ABC ~ triangle PQR if (AB)/(PQ)=1/3 then find (ar triangle ABC)/(ar triangle PQR)

If triangle ABC~triangle PQR,A(triangle ABC)=841, A(triangle PQR)=625 , then (AB)/(PQ)=?

triangle ABC ~ triangle PQR , angle A + angle B = 100^@ , angle R =………

triangle ABC ~ triangle PQR , angle A = 50^@ then angle Q + angle R =……….

Triangle ABC is similar to triangle PQR. If AD and PM are corresponding medians of the two triangles, prove that : (AB)/(PQ) = (AD)/(PM)

triangle ABC ~ triangle RQP and AB = 4 cm , BC = 6 cm and AC = 5 cm. If ar(triangle ABC) : ar (triangle PQR)=9:4 , then PQ is equals to : triangle ABC ~ triangle RQP है तथा AB = 4 सेमी, BC = 6 सेमी और AC = 5 सेमी है | यदि ar(triangle ABC) : ar (triangle PQR)=9:4 ,है, तो PQ किसके बराबर है ?

triangle ABC ~ triangle RQP and PQ = 10 cm QR = 12 cm and RP = 18 cm. If ar(triangle ABC) : ar (triangle PQR)=4: 9 , then AB is equals to : triangle ABC ~ triangle RQP है तथा PQ = 10 cm QR = 12 cm and RP = 18 cm है | यदि ar(triangle ABC) : ar (triangle PQR)= 4 : 9 , है, तो AB की लंबाई ज्ञात करें |

triangle ABC ~ triangle QRP and AB = 8 cm , BC = 12 cm and AC = 6 cm. If ar(triangle ABC) :ar(triangle PQR) = 16: 25, then RQ is equal to: triangle ABC ~ triangle QRP है और PQ = 6cm, QR = 8cm तथा PR = 10cm है । यदि ar(triangle ABC) : ar (triangle PQR) = 16:25 है, तो RQ ज्ञात करें |