In each of the figures below, find the area of the coloured portion.
(1) 
(2) 
(3) 
(4) 
(1) Δ PQR is an equilateral triangle
Side of triangle (a) = 8 cm
Area of an equilateral triangle = ![]()
Area = ![]()
⇒ Area = 16√3 sq cm
(2) Given:
AC = 20 cm
BD = 8 cm
Area of ΔABC = ![]()
⇒ Area of ΔABC = 80 sq cm
Length of the rectangle or non shaded region = 5 cm
Breadth of the rectangle or non shaded region = 4 cm
Area of the non shaded region = (Length × Breadth) = 20 sq cm
Area of the shaded region = Area of ΔABC- Area of non shaded region or rectangle
⇒ Area of the shaded region = (80-20) = 60 sq cm
(3) Given:
EF = 15 cm
AB = 20 cm
Area of the parallelogram ABCD = (AB × EF) = 300 sq cm
Area of the Δ AEB = ![]()
⇒ Area of the Δ AEB = 150 sq cm
Area of the shaded region = Area of the parallelogram ABCD- Area of the Δ AEB
⇒ Area of the shaded region = 150 sq cm
(4) Given:
NE = 18 cm
SE = 12 cm
Area of Δ QNE = ![]()
⇒ Area of Δ QNE or the area of shaded region = 108 sq cm
Couldn't generate an explanation.
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