By OnlineEdumath   |  29th October, 2025
Calculating x, length DF. Let a be the radius of the ascribed half circle. b = (a-6) units. c = (a-7) units. 7² = 6²+8²-2*6*8cosd 96cosd = 36+64-49 d = acos((36+64-49)/96) d = 57.910...
By OnlineEdumath   |  28th October, 2025
Calculating the chord length. Let x be the radius of the half circle. a = (x-4) units. b = (x-9) units. c = (x-7) units. d = a+b d = (x-4)+(x-9) d = (2x-13) units. d is the length...
By OnlineEdumath   |  28th October, 2025
Area Orangle ÷ Area Large Square to 3 d. p. Let the side length of the large square be x. Calculating x. 25=x²+64-(16xcos20) Therefore; x = 11.70244 cm It implies; Area large square is; 11.7...
By OnlineEdumath   |  27th October, 2025
Calculating R, radius of the circle. (4√(2))² = 1+5²-2*5cosa 32 = 26-10cosa 16 = 13-5cosa cosa = (-3/5) a = 126.869897646° b = 360-2a b = 360-2*126.869897646 b = 106.260204708° c = ½...
By OnlineEdumath   |  26th October, 2025
Calculating r, radius of the circle. Let theta be x. Notice. BC = CD, let it be a. a² = 2²+13²-2*2*13cosx a² = 173-52cosx --- (1). a² = 11²+13²-2*11*13cosx a² = 290-286cosx --- (2)...
By OnlineEdumath   |  25th October, 2025
Calculating area of the ascribed circle. Let r be the radius of the ascribed circle. a = 3+2 a = 5 units. a is the side length of the inscribed regular triangle (equilateral triangle). s...
By OnlineEdumath   |  24th October, 2025
Calculating Area Orange. tana = 3/6 a = atan(½)° sin(atan(½)) = b/3 b = 1.3416407865 units. cos(atan(½)) = c/3 c = 2.683281573 units. d = √(6²+3²) d = √(45) d = 3√(5) units. e²...
By OnlineEdumath   |  23rd October, 2025
Notice. The composite plan shape is not drawn to scale. Calculating the inscribed orange triangle area. Notice Again. 3 units is the diameter of the inscribed circle. a = ½(3) a = 1.5 uni...
By OnlineEdumath   |  23rd October, 2025
Calculating R, radius of the inscribed circle. cosa = BA/BC a = acos(4/8) a = 60° a is angle ABC. b = ½(a) b = 30° b is angle ABD = angle CBD. sin30 = c/8 c = 4 cm. c is CD. cos3...
By OnlineEdumath   |  23rd October, 2025
Calculating length BP. Let CQ = a. b = (16+a) units. b is CD = AC, the radius of the ascribed half circle. c = b-5 c = (11+a) units. c is BC. e² = a²+(11+a)²-2a(11+a)cos120 e² = 2a²...
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