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We are smart and clever!

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“Mathematics is the most beautiful and most powerful creation of the human spirit.” Stefan Banach

We are smart and clever!

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For enquiry on what we do and on our shared Mathematics Questions and Solution review, please communicate us via our WhatsApp contact: +2349076614992  We are kindly to respond to your question(s)/correction(s) as quickly as possible. Thank you!

We are smart and clever!

https://onlineedumath.com/update/we-are-smart-and-clever/2470043

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Online Edumath Educators and Learners are Super Smart and Amazingly, Very Clever. Communicate us to mentor/teach/educate your child/children Mathematics online at affordable tuition, helping them become a lover of Mathematics, and also, a Mathematician. Call/WhatsApp: +2349076614992 or +2348152827445 Email: [email protected] [email protected] [email protected] Facebook Page: Online Edumath We are super smart and amazingly, very clever!

Thank You, Sir Bill.

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The Management and Educators of Online Edumath kindly appreciate your words of affirmation and encouragement, Sir Bill. We are grateful! We pledge to keep working hard as we mentor/educate our learners Mathematics, assisting them appreciate and love Mathematics, and become a Mathematician. Sir Bill is Online Edumath Patron, he is one of Educator Daniel's Mentors.  Sir Bill is smart and clever!

Mr. Daniel (Mathematics Educator)

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Mr. Daniel is one of our Educators, He is a certified, hardworking, dedicated and passionate Mathematics Educator that aim at taking the sincere, profound knowledge of Mathematics to the comfort of learners. Mr. Daniel is smart and clever!

Mathematics Question and Solution

https://onlineedumath.com/update/mathematics-question-and-solution/3491280

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Calculating Blue Area.Area blue is;Area sector with radius 10 cm and angle 2atan(½) - Area triangle with height 10 cm and base 10sin(2atan(½)) cm + Area sector with radius 5 cm and angle 2atan(2) - Area triangle with height 5 cm and base 5sin(2atan(2)) cm - 2(area quarter circle with radius 5 cm - area triangle with height 5 cm and base 5 cm).= (2atan(½)*100π÷360) - (½*100sin(2atan(½))) + (2atan(2)*25π÷360) - (½*25sin(2atan(2))) - 2((¼*25π)-(½*25))= 46.3647609001 - 40 + 27.6787179449 - 10 - 2(1...

Mathematics Question and Solution

https://onlineedumath.com/update/mathematics-question-and-solution/3430923

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Calculating Blue Area.Let x be the side length of the blue square.a² = 7²+24²a = √(7²+24²)a = 25 units.b = a+7b = 25+7b = 32 units.c² = b²+24²c = √(32²+24²)c = 40 units.d = ½(c)d = 20 units.d is the radius of the quarter circle.Calculating area square blue.a² = x²+d²Where x² is the area of the blue square.It implies;25² = x²+20²625 = x²+400x² = 625-400x² = 225 square units.Again, x² is blue area.x = 15 units.

Mathematics Question and Solution

https://onlineedumath.com/update/mathematics-question-and-solution/3427439

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Calculating Shaded Blue Area.Let x be the radius of the inscribed circle.a = (12+x) units.a is the height of the ascribed triangle.b = (18+x) units.b is the base of the ascribed triangle.c = 12+18c = 30 units.c is the hypotenuse of the ascribed triangle.Calculating x.(18+x)²+(12+x)² = 30²324+36x+x²+144+24x+x² = 9002x²+60x+468 = 9002x²+60x-432 = 0x²+30x-216 = 0(x+15)² = 216+15²(x+15)² = 441x = -15±√(441)x = -15±21It implies;x ≠ -15-21x = -15+21x = 6 units.Again, x is the radius of the inscribed...

Mathematics Question and Solution

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Calculating radius, r of the small inscribed circle.2r² = (5√(2)-5-r)²r = (5√(2)-5)*(√(2)-1)r = (15-10√(2)) cmTherefore blue area is;Area square with side 5 cm - Area quarter circle with radius 5 cm - Area circle with radius (15-10√(2)) cm= 5² - ¼(π5²) - π(15-10√(2))²= 25 - ¼(25π) - π(225-300√(2)+200)= 25 - ¼(25π) - 425π + 300√(2)π= ¼(100 - 25π - 1700π +1200√(2)π)= ¼(100 - 1725π + 1200√(2)π) cm²

Mathematics Question and Solution

https://onlineedumath.com/update/mathematics-question-and-solution/3381853

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Calculating Shaded Area. Let x be the radius of the inscribed circle. a = (12+x) units. a is the height of the ascribed right-angled triangle. b = (18+x) units. b is the base of the ascribed right-angled triangle. c = 12+18 c = 30 units. c is the hypotenuse of the ascribed right-angled triangle. Calculating x. (18+x)²+(12+x)² = 30² 324+36x+x²+144+24x+x² = 900 2x²+60x+468 = 900 2x²+60x-432 = 0 x²+30x-216 = 0 (x+15)² = 216+15² (x+15)² = 441 x = -15±√(441) x = -15±2...

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Laws of Indices Part 2

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Laws of Indices Part 1

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Our Tuition Fee

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Online Edumath Educators engage learners online (Teaching and Learning Mathematics Activities) twice (2 periods) weekly, minimal. A period is equivalent to an hour. Our Tuition fee is charged per period with the cumulative paid monthly to our account department, Online Edumath Account Department (OEAD). Our Tuition Fee; 1 period (an hour) = 15,000 NGN (Naira)/8 GBP (pounds)/10 USD (Dollars) We accept Tuition Fee subscription for more than a month or yearly.

Our Smart and Clever Learners

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1. Adesuwa Amadin (year 8), England. 2. Oghosa Amadin (year 10), England. 3. Manasseh Desmond (Senior Secondary 2), Nigeria. 4. Oghenemano Ejemah (Senior  Secondary 2), Nigeria. 5. Ogheneruno Ephivbotor (Senior Secondary 3), Nigeria. 6. Prince Iyobhebhe (year 7), England. 7. Ogheneruemu Ephivbotor (Junior Secondary 2), Nigeria. 8. Oghenezino Ejemah (Junior Secondary 2), Nigeria. 9. Efemena Ephivbotor (Senior Secondary 1), Nigeria. 10. Oghenemena Ejemah (Primary 4), Nigeria. 11. Martins Ephivboto...

Short Videos of Our Teaching and Learning Activities

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Please, highlight and open/browse the links below to view videos of our teaching and learning activities. Thank you. Video 1. Class with Adesuwa (year 5) 27/06/2023 https://www.facebook.com/100003984568865/posts/pfbid02VGXZkxZYksDaBSZXhbkir8GKETEiU2fCQobAVZE4Yv84HRaQ3NL1XvAMTRTxsNs3l/?app=fbl Video 2. Class with Zino and Ruemu (year 4) 27/06/2023 https://www.facebook.com/100003984568865/posts/pfbid038EyeWYY8Du4XgbEb7mbz33DS7XAvYWjXTwrE6HRfC4qpFTqCX6YVFYmnCeDBfEWHl/?app=fbl Video 3. Class with A...

Screenshots of our teaching and learning activities

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