By OnlineEdumath   |  2nd September, 2025
Calculating Area Blue. Let x be CE = CD = DE. y = 6+4 y = 10 cm. y is AC. Observing Similar Plane Shape Rule. 10 ~ x x ~ 4 Cross Multiply. x² = 40 x = √(40) x = 2√(10) cm. Again...
By OnlineEdumath   |  2nd September, 2025
Calculating Area Yellow. Let a be the radius of the ascribed quarter circle. (2a)² = b²+24² b = √(4a²-576) units. c = b-7 c = (√(4a²-576)-7) units. It implies; Calculating a. (√...
By OnlineEdumath   |  1st September, 2025
Benny's Button Bonanza. Benny lived in a bouncy house. Not really, but it felt like it! His dad was a bouncy house blower-upper, which is a very bouncy job indeed. One day, Benny’s dad said, “Let’...
By OnlineEdumath   |  1st September, 2025
Calculate x²+y². Notice. 1 unit is the radius of the circle. a = (y-x) units. 2b² = a² 2b² = (y-x)² 2b² = y²-2xy+x² b² = ½(y²-2xy+x²) b = √(½(y²-2xy+x²)) units. c = 1-b c = (1-...
By OnlineEdumath   |  1st September, 2025
Calculating Length x. cosa = 40/50 a = acos(⅘)° b = 2a b = 2acos(⅘)° Therefore, the required length x is; cosb = x/50 cos(2acos(⅘)) = x/50 x = 50cos(2acos(⅘)) x = 50*(7/25) x = 2*...
By OnlineEdumath   |  1st September, 2025
Calculate Area Green. Green Area is; Area square with length 4 units - Area quarter circle with radius 2 units - Area square with length 2 units - 3(Area square with length 1 unit) - Area squ...
By OnlineEdumath   |  31st August, 2025
Calculating angle x. Let the radius of the inscribed half circle be 1 unit. Therefore, 2 units is the radius of the ascribed quarter circle. a = (2-y) units. b² = 1²+y² b = √(1+y²) unit...
By OnlineEdumath   |  31st August, 2025
The Great Graph Gala. Barnaby Bear loved berries. Big berries, little berries, red berries, blue berries - he loved them all! He especially loved sharing them with his friends. There was Ferdinan...
By OnlineEdumath   |  31st August, 2025
Calculating a. tan60 = a/b √(3) = a/b b = a/√(3) b = ⅓(√(3)a) units. tan60 = 2a/c √(3) = 2a/c c = 2a/√(3) c = ⅓(2√(3)a) units. It implies; b+a+2a+c = 1 ⅓(√(3)a)+a+2a+⅓(2√(3)a)...
By OnlineEdumath   |  31st August, 2025
Calculating x, the required angle. a = ⅛*180(8-2) a = ⅛*180*6 a = ½*45*6 a = 135° a is the single interior angle of the regular octagon. b = ⅕*180(5-2) b = ⅕*180*3 b = 36*3 b = 108° b...
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