By OnlineEdumath   |  21st September, 2025
Sir Mike Ambrose is the author of the question. Calculating Yellow Area ÷ Area ABC. Let the single side length of triangle ABC be 2 units. Calculating Area ABC. ½(4sin60) = √(3) square...
By OnlineEdumath   |  21st September, 2025
Sir Mike Ambrose is the author of the question. Calculating Area Red ÷ Area Square Exactly. Let the single side length of the square be 2 units. Therefore; Area square is; 2 x 2 = 4 s...
By OnlineEdumath   |  20th September, 2025
Calculating Shared Area. a = 7-½(10) a = 2 cm. b = ½(10)-r b = (5-r) cm. Where r is the radius of the inscribed circle. Calculating r. (5-r)² = r²+2² 25-10r = 4 10r = 21 r = 2.1 c...
By OnlineEdumath   |  20th September, 2025
Calculating area x and y. a = 16-4 a = 12 units. tanb = 4/12 b = atan(⅓)° c = 90-b c = atan(3)° d = 180-45-atan(⅓) d = (45+atan(3))° It implies; (e/sin45) = (12/sin(45+atan(3)...
By OnlineEdumath   |  20th September, 2025
Calculating Length EF (x). Let a be the radius of the inscribed blue half circle. b = (4+a) units. Calculating a. 8²+a² = (4+a)² 64+a² = 16+8a+a² 48 = 8a a = 6 units. Again, a is th...
By OnlineEdumath   |  19th September, 2025
Calculating Pink Shaded Area. It is; Area sector with radius 12 units and angle 30°-Area triangle with height 6 units and base 6sin120 units-Area sector with radius 6 units and angle 60°+Area...
By OnlineEdumath   |  19th September, 2025
Calculating Angle x. Notice. Quadrilateral ABCD is a square. Let AB equal 2 units. a = (2-y) units. b = (1+y) units. b is MQ. c = (1-y) units. Where y is the radius of the ins...
By OnlineEdumath   |  18th September, 2025
Calculating Green Inscribed Triangle. tana = 12/10 a = atan(6/5)° b = (180-atan(6/5)) b = (90+atan(⅚))° c² = 10²+12² c = √(244) c = 2√(61) cm. d = (2√(61)-x) units. It implies;...
By OnlineEdumath   |  18th September, 2025
Calculating Area circle ÷ Area semi circle. Let the radius of yellow circle be r. Let the radius of the blue semi circle be R. Calculating r. It implies; (4r+1)*1 =  5*1 4r+1=5 4r =...
By OnlineEdumath   |  18th September, 2025
Calculating yellow area. r, radius of the inscribed circle is; r²=(r-4)²+(r-2)² r²=r²-8r+16+r²-4r+4 r²-12r+20=0 (r-6)²=-20+36 r = 6±√(16) r = 6±4 Therefore; r ≠ 2 units....
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