In fig. `14 , A B C` is right-angled at `C ,\ a n d\ C D_|_A Bdot` also `/_A=65^0dot\ ` Find `/_A C D` (ii) `/_B C D` `/_C B Ddot`

In fig. 14 , A B C is right-angled at C ,\ a n d\ C D_|_A Bdot also /_A=65^0dot\ Find (i) /_A C D (ii) /_B C D (iii) /_C B Ddot

In Fig. 71, if A B C D\ a n d\ C D E F ,\ find \ /_A C E

In Figure, A B C is an isosceles triangle with A B=A C\ a n d\ m\ /_A B C=50^0dot Find m\ /_B D C\ a n d\ /_B E C

A B C is a right-angled triangle is which /_A=90^0a n d\ A B=A Cdot Find /_B\ a n d\ /_C

A B C is a right angled triangle in which /_A=90^0a n d\ A B=A Cdot Find /_B\ a n d\ /_C

In Fig.81, side B C of A B C has been produced to D and C E B Adot If /_A B C=65^0,\ /_B A C=55^0, find /_A C E ,\ /_E C D\ a n d\ /_A C Ddot

In Fig.81, side B C of A B C has been produced to D and C E B Adot If /_A B C=65^0,\ /_B A C=55^0, find /_A C E ,\ /_E C D\ a n d\ /_A C Ddot

In Fig.26, A B=A C\ a n d\ /_A C D=120^0dot Find /_Adot

In Figure, A B=A C\ a n d\ /_A C D=120^0dot Find /_A

In Fig. A B C is right angled at C and D E_|_A B . Prove that A B C∼A D E and hence find the length of AE and DE