How do we do this???
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Area of trapezium = (DE + CF)CD/2
Perimeter of ABCF = 20
2(AB + BC)= 20
BC = 4
Now draw a perpendicular to CD from E
name it as EG
EG = 6
since EF = 3 so CG = 3
BC + CG + DG = 9
DG = 2
now since EDG is a right angled triangle
so EG^2 + DG^2 = ED^2
ED = 2√10
Area of trapezium = (2√10 + 6)5/2
= 5(3 + √10)
Perimeter of ABCF = 20
2(AB + BC)= 20
BC = 4
Now draw a perpendicular to CD from E
name it as EG
EG = 6
since EF = 3 so CG = 3
BC + CG + DG = 9
DG = 2
now since EDG is a right angled triangle
so EG^2 + DG^2 = ED^2
ED = 2√10
Area of trapezium = (2√10 + 6)5/2
= 5(3 + √10)
Answered by
0
Area of trapezium = (DE + CF)CD/2
Perimeter of ABCF = 20
2(AB + BC)= 20
BC = 4
Now draw a perpendicular to CD from E
name it as EG
EG = 6
since EF = 3 so CG = 3
BC + CG + DG = 9
DG = 2
now since EDG is a right angled triangle
so EG^2 + DG^2 = ED^2
ED = 2√10
Area of trapezium = (2√10 + 6)5/2
= 5(3 + √10)
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