X and y are mid points of ac and ab qp is parallel to bc and cyq and bxp are straight lines prove that area abp is equal to area acq
Answers
Answered by
1
use Thales theorem. or Areas of similar triangle theorem
Answered by
0
Answer consider a triangle b y x and triangle c y x
these two triangles lie on the same base and between the same parallels
Therefore the area of the two triangles are equal
We have to prove that area of ABP is equal to area of ACQ
Area of a y x is common for the both triangles
We know that area of QA and area of apx are equal
therefore area of triangle cube y + area of a x + area of x y z is equal to the area of a cube + the area of aob
Therefore proved,................
Step-by-step explanation:
Similar questions