In parallelogram ABCD,point E divides side AB in the ratio of 2:3 and EF is drawn parallel to side AD. The ratio of the areas of parallelogram AEFD to parallelogram BEFC is?
Answers
Answered by
14
let the length of AB be 'x'
then the length of AE =2x/5
& BE = 3x/5
area of parallelogram=lxb
area(AEFD)= AExAD=>2x/5*AD (1)
area(BEFC)= BExAD=>3x/5*AD (2)
ratio of (1)to(2)=2x/5*AD
-------------=2/3=>2:3
3x/5*AD
answer is 2:3
then the length of AE =2x/5
& BE = 3x/5
area of parallelogram=lxb
area(AEFD)= AExAD=>2x/5*AD (1)
area(BEFC)= BExAD=>3x/5*AD (2)
ratio of (1)to(2)=2x/5*AD
-------------=2/3=>2:3
3x/5*AD
answer is 2:3
sethjoanna012:
why have you divided the length with 5?
Answered by
2
I hope it clears to you
Similar questions