Math in Daily Life By: Cuemath

https://onlineedumath.com/update/math-in-daily-life-by-cuemath/1813731

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Math in Daily Life: When am I ever going to use Math? The truth is that we use math all the time! It is pertinent to note how one experiences mathematical applications in daily life from the time one gets up from bed till one goes to bed in the night. Be it a cook or a farmer, a carpenter, a mechanic, a shopkeeper or a doctor, an engineer or a scientist, a musician or a magician, an artist or a tailor, everyone needs math in daily life. Why is Math Important in our Daily Life? Math is very use...

Mathematics Question and Solution

https://onlineedumath.com/update/mathematics-question-and-solution/1812925

Let the radius of the inscribed green circle be r. Calculating r. (1-r)² = 2(r)² 1-2r+r² = 2r² r²+2r-1 = 0 (r+1)² = 2 r = (√(2)-1) cm. Therefore; Area green inscribed circle is; πr² = π(√(2)-1)² = π(2-2√(2)+1) = (3-√(2))π cm²

Mathematics Question and Solution

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Our Solution. Let the radius of the semi circle be r. Calculating r. It implies; (r-5)² = 5²+(r-6)² r²-10r+25 = 25+r²-12r+36 -10r = -12r+36 2r = 36 r = 18 units. Blue Area is; Area semi circle with radius 18 units - Area Inscribed circle with radius 5 units. = ½(π*18²) - (π*5²) = 162π - 25π = 137π square units.

Mathematics Question and Solution

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Let the inscribed regular pentagon side be 1 unit. Area small/inscribed pentagon is; 0.5*5(1/(2tan(180/5))) = 1.72047740059 square units. Calculating Shaded Area. a² = 2-2cos(60+108) a = 1.98904379074 units. b = ½(180-108-60) b = 6° c = 60-2(6) c = 48° sin60 = d/1 d = 0.86602540378 unit. tan24 = e/0.86602540378 = 0.38557935197 unit. f = 2e f = 0.77115870394 units. g = 0.5(1-f) g = 0.11442064803 unit. cos24 = 0.86602540378/h h = 0.94798282509 unit. Area Shaded is; 48*π*1.98904379...

Mathematics Question and Solution

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Let the side of the regular pentagon be 1 unit. a = 360-2(108)-90 a = 54° tan72 = b/0.5 b = 1.53884176859 units. tan54 = 1.53884176859/c c = 1.11803398875 units. d = c-0.5 d = 0.61803398875 unit. (e/tan36)+(e/tan27) = d Where e is the radius of the inscribed circle. e = 0.61803398875/((1/tan36)+(1/tan27)) e = 0.18509595408 unit. f = 180-72-54 f = 54° Therefore; g = d = 0.61803398875 unit. Shaded Area Red is; Area triangle with height 0.61803398875 units and base 0.61803398875sin72...

Mathematics Question and Solution

https://onlineedumath.com/update/mathematics-question-and-solution/1811565

Let the side of the regular pentagon be 1 unit. Notice; The regular pentagon side is equal the regular heptagon side. a = ⅐(180*5) a = ⅐(900)°, the single interior angle of the regular heptagon. b = 2a b = ⅐(450)° tan(⅐(450)) = c/0.5 c = 1.03826069829 units. cos(⅐(450)) = 0.5/d d = 1.15238243548 units. Where d is the radius of the ascribed circle. e = 180-⅐(900) e = ⅐(360)° tan18 = 0.5/f f = 1.53884176859 units. g² = 1.15238243548²-0.5² g = 1.03826069828 units. h = f-g h = 0.5005810...

The Important Match

https://onlineedumath.com/update/the-important-match/1811562

Short Story for Children written by: Agustin It was a quite monday in spring, a normal day, but for Arnold was a big day. It was the day of the important match, the match to decide which was the best team of the school year. The players of his team were: Arnold, Anthony, Josh Dempsey, Josh Milles, John, Gareth and Mark. And the players of the other team were, Sean, Peter, Mike, Philip Richards, Philip Olsen, Anthony Scully, Jack Thompson and Charlie Malcolm. Arnold´s team had various exams aft...

The Girl and The Moral Values

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Short Story for Children written by: Xiomara Ubierna. There was a girl called Sissi, who was a millionaire and a dreamer, had brown and straight hair, green expressive eyes and was living in Japan. One day, she went for a walk through the forest with her parents, she realized when walking that the sky was getting dark, were many gray clouds and started raining; were love drops that God was sending. The cute girl was so curious to know what was going on, observed the drops and realized that eac...

Mathematics Question and Solution

https://onlineedumath.com/update/mathematics-question-and-solution/1810441

Let the side of the regular pentagon be 1 unit. a² = 2-2cos108 a = 1.61803398875 units. sin30 = b/0.5 b = 0.25 unit. c = 2b c = 0.5 unit. Where c is the inscribed square side. Area Square is; (0.5)² = 0.25 square units. Inscribed circle radius d is; d = ½(b) d = 0.125 unit. e = 0.5-0.125 e = 0.375 unit. f = 2atan(0.125/0.375) f = 36.86989764584° tan36.86989764584 = g/0.5 g = 0.375 unit. Shaded Area is; 0.5*0.375*0.5-π*0.125*0.125 = 0.04466261479 square units. (a) Area Shaded ÷...

Mathematics Question and Solution

https://onlineedumath.com/update/mathematics-question-and-solution/1810280

a² = 15²+12²-2*12*15cos120 a = 23.43074902772 cm. Where a is the side length of the equilateral triangle ABC. (23.43074902772/sin120) = (12/sinb) b = 26.32950349168° c = 60-b c = 33.67049650832° d² = 15²+15²-2*15*15cos120 d = 25.98076211353 cm. e = atan(7.5/25.98076211353) e = 16.10211375199° f = 90-e f = 73.89788624801° g = 180-f-c g = 72.43161724367° (15/sin72.43161724367) = (h/sin73.89788624801) h = 15.11661227595 cm. i = a-h i = 8.31413675177 cm. Let the radius of the green ins...

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Math in Daily Life By: Cuemath

Mathematics Question and Solution

Mathematics Question and Solution

Mathematics Question and Solution

Mathematics Question and Solution

Mathematics Question and Solution

The Important Match

The Girl and The Moral Values

Mathematics Question and Solution

Mathematics Question and Solution

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