By OnlineEdumath   |  27th August, 2025
Calculating Blue Shaded Area. tana = 10/6 a = atan(5/3)° b = 135-a b = (45+atan(3/5))° (6/sin(45+atan(3/5))) = (c/sin(atan(5/3))) c = 5.3033008589 units. Therefore, required blue are...
By OnlineEdumath   |  27th August, 2025
Calculating Area Triangle APD. Let CP be x. It implies; x ~ 4 9 ~ x Cross Multiply. x² = 36 x = 6 units. a² = 4²+6² a = √(16+36) a = √(52) a = 2√(13) units. a is BC, the width o...
By OnlineEdumath   |  26th August, 2025
Sir Mike Ambrose is the author of the question. Calculating Green Area to 3 significant figures. Notice. 8 cm is the side length of the regular nonagon and also the regular bigger inscribe...
By OnlineEdumath   |  26th August, 2025
Calculating x. Let r be the radius of the inscribed green circle. Let R be the radius of the ascribed quarter circle. (R-r)² = r²+5² --- (1). (R-r)²+5² = a² --- (2). a² = x²+r² --- (...
By OnlineEdumath   |  26th August, 2025
Calculating radius of the semi circle. Radius, r of the semi circle is; Cos(2atan(1/(4+√(7))))=(5+√(7))/d Notice; d = 2r Therefore, d = (5+√(7))/Cos(2atan(1/(4+√(7)))) d = 8 un...
By OnlineEdumath   |  26th August, 2025
Calculating Area Blue Fraction. Let the radius of inscribed blue semi circle be 2 units. Therefore the radius of the inscribed blue quarter circle will be 2 units. The length of the ascrib...
By OnlineEdumath   |  25th August, 2025
Calculating Area Quadrilateral ABCD. Notice. A right-angled triangle is derived considering quadrilateral ABCD with interior angles 40°, 50° and 90°. AD = 1 unit. BC = 3 units. Let AB...
By OnlineEdumath   |  25th August, 2025
Sir Mike Ambrose is the author of the question. Calculating Area R ÷ Area large square. Let the single side length of the large square be 2 units. Therefore; Area large square is; 2...
By OnlineEdumath   |  25th August, 2025
Calculating BD/AC. Let 1 unit be AB = AD. a = 180-30-30 a = 120° a is angle BAD. b² = 2-2cos120 b = √(2-2cos120) b = √(3) units. b is length BD. c = 180-15-45 c = 120° c is angle...
By OnlineEdumath   |  24th August, 2025
Calculating x, the required angle. Let the side length of the regular pentagon be 1 unit. a = ⅕*180(5-2) a = 108° a is the single interior angle of the regular pentagon. b² = 1²+0.5²-2*1*...
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