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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!

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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!

Welcome to Online Edumath

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This is Online Edumath website created by Ogheneovo Daniel Ephivbotor. Online Edumath falls in EDUCATION line of business. You can visit us offline at our office located at : Lugbe, Federal Housing Authority, Federal Capital Territory, Abuja, Nigeria. You can contact us by phone call +2349076614992 or WhatsApp +2349076614992 or our Facebook page 'Online Edumath' or email us on [email protected] or use the Contact Form.

Mathematics Question and Solution

https://onlineedumath.com/update/mathematics-question-and-solution/3086817

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Shaded/green area will be; Area semi circle of radius 9unit - 2(area sector of radius 9unit and angle 60°) + area equilateral triangle of single side length 9unit - area sector of radius 9unit and angle 50° - area quarter circle of radius 9unit + 2(area sector of radius 9unit and angle 60°) - area equilateral triangle of single side length 9unit = ½(81π) - ⅓(81π) + ¼(81√(3)) - ¼(45π) - ¼(81π) + ⅓(81π) - ¼(81√(3)) = ½(81π) - ¼(45π) - ¼(81π)  = ¼(162π - 45π - 81π) = ¼(162π - 126π...

Mathematics Question and Solution

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Notice; Single interior angle of a regular polygon with 6 sides (regular hexagon) is 120°. The formula to get it is; (180°(n-2))/n. Where n is the side number of the regular polygon. It implies; Blue area will be; Area regular hexagon with single interior angle and single side length 120° and 6cm respectively - 6(area sector of interior angle and radius 120° and 3cm respectively. = ¼((36x6)/tan(180/6)) - 6((120x9π)/360) = (54/tan30) - 18π = 54√(3) - 18π = 18(3...

Mathematics Question and Solution

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Let the radius of the bigger circle be 2 unit. Therefore the radius of the smaller circle will be; ½(2)=1 unit. Let the radius of the semi circle be r. It implies; 2² + r² = (1 + r)² 4 + r² = 1 +2r + r² 4-1=2r 2r=3 Therefore r (semi circle's radius) is; r=1.5 unit. Therefore; Area yellow circle : Area red semi circle is; (1)²π : ½(1.5)²π = 1 : ½(9/4) = 1 : (9/8) = 8 : 9 = 8/9

Mathematics Question and Solution

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Blue area will be; Area square of single side length 4cm - 5(area circle of radius 1cm) + area square of single side 2cm. = 16 - 5π + 4 = 20 - 5π = 5(4 - π) cm²

Mathematics Question and Solution

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Let x be a side length of the largest possible inscribed square of the scalene triangle with sides 13 cm, 14 cm and 15 cm respectively. It implies; x = 14÷((1/tan(53.13))+1+(1/tan(67.38))) x = 14÷(2.16667222427) x = 6.46152188743 cm. Therefore, area largest possible inscribed square A is; A = x² A = 6.46152188743² A = 41.7512651017 cm²

Mathematics Question and Solution

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Calculating x (radius of the small inscribed circle) 28² + x² = (56-x)² 784 + x² = 3136 - 112x + x² 112x = 2351 x = 21 units.

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media video Class with Tejiri (year 12) and Vwarhe (year 10)

Class with Tejiri (year 12) and Vwarhe (year 10)

media video Class with Ellis, year 2 pupil.

Class with Ellis, year 2 pupil.

media video Class with Ellis, year 2 pupil.

Class with Ellis, year 2 pupil.

media video Class with Ellis, year 2 pupil.

Class with Ellis, year 2 pupil.

media video Class with Ellis, year 2 pupil.

Class with Ellis, year 2 pupil.

media video Class with Ellis, year 2 pupil.

Class with Ellis, year 2 pupil.

media video Class with Ellis, year 2 pupil.

Class with Ellis, year 2 pupil.

media video Class with Ellis, year 2 pupil.

Class with Ellis, year 2 pupil.

media video Class with Ellis, year 2 pupil.

Class with Ellis, year 2 pupil.

media video Laws of Indices Part 2

Laws of Indices Part 2

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

Our Business Certificate

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We are Certified Educational Services  Business Institution in Nigeria.

Screenshots of our teaching and learning activities

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