In Figure , If PQ || BC and PR || CD, prove that `(QB)/(AQ)=(DR)/(AR)` .

Similar Questions

Explore conceptually related problems

In figure , if PQ||BCandPR||CD . Prove that (AR)/(AD)=(AQ)/(AB) .

In fig. if PQ||BC and PR||CD prove that (i) (AR)/(AD)=(AQ)/(AB) (ii) (QB)/(AQ)=(DR)/(AR) .

In the given figure, PQ||AB and PR||AC . Prove that QR||BC

In Fig.4.20, if PQBC and PRCD .Prove that (i) (AR)/(AD)=(AQ)/(AB)( ii) (QB)/(AQ)=(DR)/(AR). (FIGURE)

In the figure, PR || RC and QR || BD . Prove that PQ || CD .

In Figure,BC|XY,BX|CA and AB||YC Prove that: ar(ABX)=ar(ACY)

In Figure DE|BC and CD|EF. Prove that AD^(2)=ABxAF.

In Figure DE||BC and CD||EF. Prove that A D^2=A B*A F .

In Figure,If PQ=PT and /_TPS=/_QPR, prove that PRS is isosceles

In the given figure, AB || PQ and AC || PR. Prove that BC || QR. .