`angle B lt angle A and angle C lt angle D.` Show that `AD lt BC.`

In Fig. , angleB < angleA and angleC < angleD . Show that AD < BC .

In Fig. , angleB < angleA and angleC < angleD . Show that AD < BC .

In fig. , angleB < angleA and angleC < angleD then relation between AD and BC is :

In fig. , angleB < angleA and angleC < angleD then relation between AD and BC is :

In Fig. 7.21, AC = AE, AB = AD and angle BAD = angle EAC . Show that BC =DE.

In ABD is a triangle right angled at A and AC bot BD. Show right angled at A and AC bot BD. Show that AB^(2) = BC. BD

In ABD is a triangle right angled at A and AC bot BD. Show right angled at A and AC bot BD. Show that AC ^(2) = BC. DC

In ABD is a triangle right angled at A and AC bot BD. Show right angled at A and AC bot BD. Show that AD ^(2) = BD. CD

If angle B and angle Q are acute angles such that sin B = sin Q, then prove that angleB = angle Q .