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In the figure, if ABCD and EFGC are squares with areas R and S respectively. What is the area of the blue region?
let ABCD be of side x units and EFGC be of side y units ,
Then area of blue region will be
X^2 + y^2 + (1/2)*(y)*(x-y) - (1/2)*x*(x+y)
solving we get (1/2)*(x^2 + y^2 )==== (1/2)*(R + S )
If ABCD is a square of area 1. E, F are mid points of AB and BC respectively. What is the area of blue region?
If blue rectangle area is equal to the sum of 3 squares areas combined as in image, what is relation between a,b,c & d?
A quarter-circle with radius R is drawn. Inside it, two semicircles and a circle are drawn as shown in the below figure. If the area of the white colored region is (Pi*R^2)/X then find the value of X?
Following figures shows a unit square ABCD. If the area of the octagon (in blue) can be expressed as 1/a find a?
Find the area of the blue shaded region in this 14x7 rectangle, with two semicircles of radius 7 drawn.
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