By OnlineEdumath   |  29th September, 2024
Sir Mike Ambrose is the author of the question. Calculating letter k considering yellow area (trapezoid). It implies; Half the sum of two parallel length (54+4k²)/9 units and (54+10k²)/9 units...
By OnlineEdumath   |  29th September, 2024
Shaded area is;  Area semi circle with radius 7cm + Area rectangle with length 14 cm and width 7 cm - Area semi circle with radius 7cm. = ½(49π) + (14*7) - ½(49π) = 98 cm² Or Shaded Area...
By OnlineEdumath   |  28th September, 2024
Let a ber the radius of each of the two congruent circles. b = (a+29) units. b is the side length of the square. c² = 2*29² c² = 1682 c = 29√(2) units. Calculating a. It implies;...
By OnlineEdumath   |  28th September, 2024
Calculating green area. a² = 2²+2² a = √(8) a = 2√(2) units. sin30 = b/a ½ = b/(2√(2)) b = √(2) units. c²+b² = a² c²+√(2)² = (2√(2))² c² = 8-2 c = √(6) units. Area green is; (...
By OnlineEdumath   |  28th September, 2024
Let the base of the quadrilateral be 1 unit. a = -54-18+180 a = 108° (1/sin108) = ((b/sin18) b = 0.3249196962 units. Therefore, area B is; 0.5*1*0.3249196962sin54 = 0.131432778 squar...
By OnlineEdumath   |  28th September, 2024
Let c be the radius of the ascribed half circle. d² = 2c² d = √(2)c cm. d is the diameter of the inscribed half circle. e = ½(d) e = ½(√(2)c) cm. e is the radius of the inscribed half circ...
By OnlineEdumath   |  28th September, 2024
13² = 20²+11²-2*20*11cosa 169 = 521-440cosa 440cosa = 521-169 cosa = 352/440 a = 36.8698976458° (13/sin36.8698976458) = (11/sinb) b = 30.5102374061° c = 180-a-b c = 112.6198649481° d...
By OnlineEdumath   |  28th September, 2024
a*3 = 2*6 a = 12/3 a = 4 units. b = ½(a+3) b = 3.5 units. c = ½(2+6) c = 4 units. d = c-2 d = 2 units. It implies, e, radius of the circle is; e² = 3.5²+2² e = √(16.25) e = ½√...
By OnlineEdumath   |  28th September, 2024
Sir Mike Ambrose is the author of the question. Let BC be 1 unit. Therefore; AB = 2 units. Area ACDE is; 3² = 9 square units. Area purple is; Area triangle with height 1.2393136...
By OnlineEdumath   |  27th September, 2024
Let the two equal lengths be a. b = (4+a) units. Calculating a. 20² = (4+a)²+a² 400 = 16+8a+2a² a²+4a+8-200 = 0 a²+4a-192 = 0 (a+2)² = 192+(2²) a = -2±√(196) a = -2±14 It implies; a...
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