By OnlineEdumath   |  22nd April, 2024
Sir Mike Ambrose is the author of the question. sin30 = (4√(3))/a a = 8√(3) units. a is AC. AB = ⅓(a) AB = ⅓(8√(3)) units. cos30 = b/⅓(8√(3)) b = ⅓(8√(3))*½√(3) b = 4 units. sin30 =...
By OnlineEdumath   |  21st April, 2024
Calculating angle x, observing sine rule. (80/sin(2x)) = (50/sinx) 80sinx = 50sin(2x) 8sinx = 10sinxcosx 4 = 5cosx x = acos(4/5) x = 36.8698976458° Therefore; Angle 2x is; 2*36.869...
By OnlineEdumath   |  20th April, 2024
Observing similar plane shape (right-angled) side length ratios. (6+x) - (6+2+6)        6 - 8 Cross Multiply. 8(6+x) = 6(14) 48+8x = 84 8x = 84-48 8x = 36 x = ½(9) units. Again; Observi...
By OnlineEdumath   |  20th April, 2024
Calculating R, radius of the small inscribed quarter circle. a = 2*18 a = 36 units. a is the radius of the ascribed quarter circle. b = (18+R) units. It implies; R, radius of the small...
By OnlineEdumath   |  20th April, 2024
sin60 = 18/a a = 20.7846096908 units. tan60 = 18/b b = 10.3923048454 units. c+270+60+30+135 = 180(5-2) c = 540-495 c = 45° d² = 2(18²) d = 18√(2) units. d = 25.4558441227 units. e...
By OnlineEdumath   |  20th April, 2024
sin75 = a/30 a = 28.9777747887 units. cos75 = b/30 b = 7.7645713531 units  cos75 = c/15 c = 3.8822856765 units. d = 15-c d = 11.1177143235 units. Area Orange is; Area rectangle w...
By OnlineEdumath   |  20th April, 2024
15² = a²+6² a² = 225-36 a = √(189) a = 3√(21) units. b = 2a b = 6√(21) units. sin75 = c/b c = 6√(21)sin74 c = 26.5585692881 units  d = 10+c d = 36.5585692881 units. cos75 = e/(6√(...
By OnlineEdumath   |  19th April, 2024
Shaded Area is; Area circle with diameter 30 cm - 7(area circle with diameter 10 cm) = π(½(30))² - 7π(½(10))² = π(15)² - 7π(5)² = 225π - 175π = 50π cm²
By OnlineEdumath   |  19th April, 2024
Sir Mike Ambrose is the author of the question. Let CD = 2 units. Therefore; Calculating AB. AB = 1 + (2sin18*tan72 + 2sin36)tan54 AB = 1 + 3.07768353717tan54 AB = 1 + 4.23606797749 AB = 5.236067...
By OnlineEdumath   |  19th April, 2024
x² = (r+1)² - (r-1)² Therefore x = 2√(r) unit. y² = (r+1)² - (2√(r))² Therefore y = √(r²-2r+1) y = √(r-1)² y = (r-1) unit. z = (r+1) - y z = (r+1) - (r-1) Therefore z = 2 units. a = r+r Therefore...
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