find the area of the following figure whose dimension are shown
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Answer:
Step-by-step explanation:
Hint: Area of the portion ABPEF will remain same in case of point P lies anywhere on the line BE.
Area of the region ABPEF=ar(ΔABP)+ar(ΔEFP)
= 1/2 BP×20cm+ 1/2 PE×20cm= 2 /1 ×20cm[BP+PE]= 2 /1 × 20cm×50cm=500 sq. cm].
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Answer:
4400 cm²
Step-by-step explanation:
50 * 80 = 4000 cm ² = area of rect
20 *20 * ½ = 200 cm² = area of one triangle
area of two triangle = 400 cm²
so 4000 + 400 = 4400 cm²
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