In fig seg AC & seg BD intersect each other at p
![\frac{ap}{pc } = \frac{bp}{pd} then \: prove \: th at \: abp \: dpc \frac{ap}{pc } = \frac{bp}{pd} then \: prove \: th at \: abp \: dpc](https://tex.z-dn.net/?f=+%5Cfrac%7Bap%7D%7Bpc+%7D++%3D++%5Cfrac%7Bbp%7D%7Bpd%7D+then+%5C%3A+prove+%5C%3A+th+at+%5C%3A+abp+%5C%3A+dpc)
Attachments:
![](https://hi-static.z-dn.net/files/d6e/1c26d2a5bb712e0c749e80fc7e6a82f2.jpg)
Answers
Answered by
3
Answer:
according to question
Step-by-step explanation:
ap/pc=bp/pd
and angleAPB=CPD
SO BY SAS rule triangle APB IS SIMILAR TO TRIANGLE CPD
Similar questions