By OnlineEdumath   |  4th August, 2025
Calculating Area Inscribed yellow Circle. Let x be the area of the ascribed circle. a*12 = 5*9 a = (45/12) a = ¼(15) units. a = 3.75 units. b = ½(a+12) b = ½(15.75) b = 7.875 units....
By OnlineEdumath   |  4th August, 2025
Calculating Area Blue. a = ½(4) a = 2 units. a is the radius of the inscribed half circle. b = (2+x) units. x is the radius of the inscribed circle. c = (4-x) units. It implies; d²+x² = (4-x)²...
By OnlineEdumath   |  3rd August, 2025
Calculating R, radius of the circle. R² = 8²+5²-2*8*5cosx R² = 89-80cosx --- (1). a = (90-x)° R² = 5²+12²-2*5*12cos(90-x) R² = 169-120cos(90-x) R² = 169-120(cos90cosx-sin90sinx) R² = 1...
By OnlineEdumath   |  3rd August, 2025
Calculating angle x. Let CD = 1 unit. (1/sin30) = (a/sin(180-20-20-30)) a = 1.87938524157 units. a is BC. cos20 = (½(BC))/b cos20 = (0.5*1.87938524157)/b b = 0.93969262079/cos20 b = 1 unit. b is...
By OnlineEdumath   |  3rd August, 2025
Calculating Area Ascribed Square. Let x be the radius of the red inscribed circle. a = (x-4) cm. b = (x-6) cm. It implies; Calculating x. (x-4)*(x-4) = x*(x-6) (x-4)² = x(x-6)...
By OnlineEdumath   |  3rd August, 2025
Calculating Green Area. tana = 6/3 a = atan(2)° b = 180-a b = (180-atan(2))° (6/sin(180-atan(2)) = (3/sinc) c = 26.5650511771° d = 180-sin(180-atan(2))-c d = 36.8698976458° e = 2d e = 73.739795...
By OnlineEdumath   |  2nd August, 2025
Calculating Area Triangle ABC and Length AN ÷ Length NC. Let AB equal x. a = (3*x)/(3+4) a = ⅐(3x) units. a is AT = AN. b = (4*x)/(3+4) b = ⅐(4x) units. b is TB = MB. c = a+4 c = ⅐(3x)+4 c = ⅐(3...
By OnlineEdumath   |  2nd August, 2025
Calculating Blue Area. Blue Area is; 2(area circle of radius 1 unit - 2(2(area sector of radius 1 unit and angle 60°) - area equilateral triangle of two side length 1 unit and angle 60°)) =...
By OnlineEdumath   |  2nd August, 2025
Sir Mike Ambrose is the author of the question. Calculating Area Green ÷ Area Rectangle. Area rectangle is; 9x8 = 72 square units. Area green is; Area trapezoid with two parallel lengths (5+2-¾)...
By OnlineEdumath   |  1st August, 2025
Calculating Blue Area. Let x be the radius of the ascribed half circle. a²+7² = (2x)² a = √(4x²-49) units. b = a-4 b = (√(4x²-49)-4) units. It implies; Calculating x. √(4x²-49) ~ x 2x ~ (√(4x²...
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