OnlineEdumath

Year of Establishment
March, 2020

6
 Experienced Faculty

We mentor/educate/teach learners Mathematics online via Google Meet App. Our Certified, Resilient and Productive Mathematics Educators make teaching and learning Mathematics fun for learners. Communicate us to mentor your child/children to become a lover of Mathematics, and a Mathematician

Our Updates

By OnlineEdumath   |  4th September, 2024
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...
By OnlineEdumath   |  3rd July, 2024
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)/...
By OnlineEdumath   |  18th April, 2024
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 lea...
By OnlineEdumath   |  18th April, 2024
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 be...
By OnlineEdumath   |  26th August, 2023
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...
By OnlineEdumath   |  15th October, 2024
Let the side length of the regular hexagon be 1 unit. a = ⅙*180(6-2) a = 120°  a is the single interior angle of the regular hexagon. sin30 = b/1 b = ½ units. cos30 = c/1 c = ½√(3) uni...
By OnlineEdumath   |  15th October, 2024
Sir Mike Ambrose is the author of the question. a² = 10²+16²-2*10*16cos120 a = 2√(129) units. Where a is length AC. (3√(129)/sin120) = (16/sinb) b = 37.58908946897° c = 90-b c = 52.410...
By OnlineEdumath   |  15th October, 2024
Sir Mike Ambrose is the author of the question. a² = 10²+16²-2*10*16cos120 a = 2√(129) units. Where a is length AC. (3√(129)/sin120) = (16/sinb) b = 37.58908946897° c = 90-b c = 52.410...
By OnlineEdumath   |  15th October, 2024
Let the side length of the regular hexagon be 1 unit. Therefore; a = 1 unit. Calculating b. Cos30=a/c And a = 1 c = 1/cos30 c = ⅔√(3) units. Where c is the hypotenuse of the r...
By OnlineEdumath   |  15th October, 2024
Sir Mike Ambrose is the author of the question. Area Blue, in cm² to 1 d. p. is; Half area regular pentagon with side 12 cm - area triangle with height 6 cm and base 6tan24 cm - area triangle w...
By OnlineEdumath   |  14th October, 2024
Calculating yellow area. a = ½(10) a = 5 km. a is the radius of the inscribed circle. tanb = 5/10 b = atan(½)° c = 180-2b c = (180-2atan(½))° d² = 2(5²)-2(5²)cos(180-2atan(½)) d =...
By OnlineEdumath   |  14th October, 2024
Let a be the radius of the inscribed circle. Let b be the radius of the ascribed circle. It implies; πb²-πa² = 20π b²-a² = 20 b = √(20+a²) units. Again, b is the radius of the ascribed...
By OnlineEdumath   |  14th October, 2024
Sir Mike Ambrose is the author of the question. Let the side length of the large square be x. Calculating x. 25=x²+64-(16xcos20) Therefore; x = 11.70244 cm. It implies; Area large sq...
By OnlineEdumath   |  14th October, 2024
Sir Mike Ambrose is the author of the question. Let the side length of the regular pentagon be 2 units. a² = 2²-1² a = √(3) units. b² = 5-4cos108 b = 2.49721204096 units. (2.49721204096/...
By OnlineEdumath   |  14th October, 2024
Calculating Area Red. tana = 5/10 a = atan(½)° b = 2a b = 2atan(½)° c = b-45 c = 8.1301023542° d² =10²+10²-2*10*10cos8.1301023542 d = 1.4177804018 units. e = ½(180-8.1301023542) e...
By OnlineEdumath   |  13th October, 2024
Let EB be a. Let AE be b. It implies; a/b = √(2) --- (1). a+b = 1 --- (2). From (1). a = √(2)b --- (3). Substituting (3) in (2) to get b. √(2)b+b = 1 b(√(2)+1) = 1 b = (√...
By OnlineEdumath   |  13th October, 2024
Let the radius of the circle be 2 units. a = (2-b) units. Calculating b. 2² = 2(2-b)² 4 = 2(4-4b+b²) b²-4b+2 = 0 (b-2)² = -2+(-2)² (b-2)² = 2 b = 2±√(2) It implies; b ≠ (2+√(2)) b...
By OnlineEdumath   |  13th October, 2024
Let the regular pentagon side length be 1 unit. sin72 = a/1 a = 0.9510565163 unit. Let the side length of the two inscribed congruent squares be b. c = ½(b) unit. b+½(b) = 0.9510565163...
By OnlineEdumath   |  12th October, 2024
Let a be the radius of the circle. b = 2a units. b is the diameter of the circle. Calculating a observing similar plane shape (right-angled triangle) ratios. It implies; 2a - 5 9 - a...
By OnlineEdumath   |  12th October, 2024
Let the radius of the ascribed half circle be a. Let the radius of the inscribed half circle be b. It implies; a² = b²+(0.5*12)² a²-b² = 6² a²-b² = 36 square units. Where (a²-b²) is the b...
By OnlineEdumath   |  12th October, 2024
Sir Mike Ambrose is the author of the question. Let the radius of the semi circle be 1 unit. Therefore; Area lilac is; Area triangle with height 0.26794919243 units and base 1 unit = ½(0....
By OnlineEdumath   |  11th October, 2024
Let AB be 5 units. Radius, r of the inscribed circle is; 5*(2/5) r = 2 units. a = ⅛(180*6) a = 135° 2b² = 25 b = ½(5√(2)) units. c = 180-0.5(135)-45 c = 67.5° sin22.5 = ½(5√(2...
By OnlineEdumath   |  11th October, 2024
Shaded inscribed area is; Area regular hexagon with side 1 unit - 6(Area sector with radius 1 unit and angle 60°) + 6(Area equilateral triangle with side 1 unit). = 6/(4tan(180÷6)) - 6(60π÷36...
By OnlineEdumath   |  11th October, 2024
Sir Mike Ambrose is the author of the question. Let the single side length of the regular octagon be 2 units. Therefore;  Area green is; Area triangle with height and base √(2) units + Are...
By OnlineEdumath   |  10th October, 2024
Sir Mike Ambrose is the author of the question. 18² = 14²+16²-2*14*16cosa 448cosa = 14²+16²-18² a = acos((14²+16²-18²)/448) a = 73.39845040098° (18/sin73.39845040098) = (14/sinb) b = 48.189...
By OnlineEdumath   |  10th October, 2024
Green Area is; 2(area square with side 2 cm - area quarter circle with radius 2 cm) + 3(area sector with radius 1 unit and angle 300°) + 4(area equilateral triangle with side 1 unit) = 2(4 -...
By OnlineEdumath   |  10th October, 2024
Sir Mike Ambrose is the author of the question. a = 6-2 a = 4 units. b² = 6²-4² b = 2√(5) units. c = 6-b c = (6-2√(5)) units. d = asin(⅔)° tan(asin⅔) = e/(6-2√(5)) e = ⅕(12√(5)-20)...
By OnlineEdumath   |  9th October, 2024
½(xy)=24 xy = 48 ------ (1) x²+y²=10² ------- (2) And; x²+y²=(x+y)²-2xy Therefore; (x+y)²-2xy=100 And; xy = 48 (x+y)²-2(48)=100 (x+y)²=196 x+y=14 ----- (3) x = 14-y --...
By OnlineEdumath   |  9th October, 2024
Let the radius, r of the circle be 7 units. Therefore perimeter of the circle is; 2πr = 44 units. Calculating the length of the square. 14² = (14-2x)²+(14-4x)² 196 = 196-56x+4x²+196-1...
By OnlineEdumath   |  9th October, 2024
Let r be the radius of the semi circle. Therefore; A right-angled triangle with hypotenuse 6 units, and adjacent height and base, (r-7) units and √(r²-49) units respectively is derived. It...
By OnlineEdumath   |  8th October, 2024
Let the side length of the regular pentagon be 1 unit. tan36 = a/0.5 a = 0.363271264 units. b² = 0.363271264²+0.5² b = 0.61803398875 units. tan72 = c/0.5 c = 1.53884176859 units. Are...
By OnlineEdumath   |  8th October, 2024
Let r be the radius of the circle. (6√(2))²=r²+(6+r)² 72=r²+36+12r+r² 2r²+12r-36=0 r²+6r-18=0 (r+3)²=18+9 r = -3±3√(3) Therefore; r ≠ - 3 - 3√(3) r = (3√(3)-3) units. Therefore;...
By OnlineEdumath   |  8th October, 2024
Let the two equal lengths be 1 unit each. a² = 2(1²) a = √(2) units. b = 180-60-45 b = 75° (√(2)/sin45) = (c/sin75) c = 1.9318516526 units. d = c-a d = 0.5176380902 units. e = 18...
By OnlineEdumath   |  8th October, 2024
Sir Mike Ambrose is the author of the question. Please, move the above question left/right one time to review the solution. Thank you. Let the side length of the inscribed square be 1 unit....
By OnlineEdumath   |  7th October, 2024
Sir Mike Ambrose is the author of the question. Calculating Area Purple. Let the side length of the square be x. Calculating x. 2(one-sixth x²) = Area Orange 2(1/6)x² = 96 x² = 288 x = 1...
By OnlineEdumath   |  7th October, 2024
(0.5*(8+3)(8+4)sina)-(0.5*3*8sina) = 36 Calculating angle a. 66sina-12sina = 36 11sina-2sina = 6 9sina = 6 sina = 2/3 a = asin(2/3) a = 41.8103148958° Therefore, the required area is;...
By OnlineEdumath   |  7th October, 2024
Let the side length of the ascribed regular pentagon be 2 units. a = ⅕*180(5-2) a = 108° a is the single interior angle of the ascribed regular pentagon. b² = 2²+1²-2*1*2cos108 b = 2.49721...
By OnlineEdumath   |  7th October, 2024
R is; R² = 2(R-2)² R² = 2(R²-4R+4) R² = 2R²-8R+8 R²-8R+8 = 0 (R-4)² = -8+16 (R-4)² = 8 R = 4±2√(2) Therefore; R ≠ 4-2√(2) cm. R = 4+2√(2) cm.
By OnlineEdumath   |  7th October, 2024
a² = 11*11+10*10-2*11*10cos50 a = 8.92113926968 cm. (8.92113926968/sin50) = (10/sinb) b = 59.16920318624° c = 180-50-59.16920318624 c = 70.83079681376°  d = 0.5a d = 4.46056963484 cm....
By OnlineEdumath   |  6th October, 2024
Calculating the area of the ascribed right-angled triangle. a = (y+2) units. a is the adjacent base of the right-angled triangle. b = (z+2) units. b is the adjacent height of the right-angle...
By OnlineEdumath   |  6th October, 2024
Radius of the quarter circle is (2+3) = 5 units. Let a be the side length of the inscribed square. b²+3² = a² b = √(a²-9) units. c = 3+b c = (3+√(a²-9)) units. Calculating a. (3+√(...
By OnlineEdumath   |  6th October, 2024
tana = 3/4 a = atan(3/4) b² = 3²+4² b = 5 units. cos(atan(3/4)) = 1/c c = 1.25 units. c = (5/4) units. sin(atan(3/4)) = 1/d d = 1.6666666667 units. d = (5/3) units. e = b-c-d e =...
By OnlineEdumath   |  6th October, 2024
Calculating angle x. Let BC be 2 units. a = 180-70-40 a = 70° a is angle ACB. cos70 = 1/b b = 2.9238044002 units. b is AB. c = 180-80-50 c = 50° c is angle ADC. d = ½(b) d = 1...
By OnlineEdumath   |  6th October, 2024
Sir Mike Ambrose is the author of the question. Let the side length of the regular hexagon be 1 unit. Therefore; Area green is; Area regular hexagon with side 1 unit + Area regular pentag...
By OnlineEdumath   |  5th October, 2024
Calculating radius of the quarter circle. Let a be the radius of the quarter circle. b = ½(DE) b = 2√(2) units. c²+(2√(2))² = a² c² = a²-8 c = √(a²-8) units. d = c-BE d = (√(a²-8)-5)...
By OnlineEdumath   |  5th October, 2024
Calculating r. a = (2+r) units. b = (1+r) units. c = r+r c = 2r units. It implies; (2r)² = (1+r)²+(2+r)²-2(1+r)(2+r)cos60 4r² = 1+2r+r²+4+4r+r²-(2+3r+r²) 4r² = 2r²+6r+5-2-3r-r² 3...
By OnlineEdumath   |  5th October, 2024
Let x be 2 units. Therefore; Area square is; 8² = 64 square units. Calculating area rectangle. The length is; √(8²+6²) + 2cos(atan(4/3)) = 10+(6/5) = 56/5 units. The width i...
By OnlineEdumath   |  5th October, 2024
Area yellow is; Area triangle with two side (6√(65)/7) cm and 7.95918367347 cm, and angle acos(7/√(65))° = ½*(6√(65)/7)*7.95918367347sin(acos(7/√(65))) = 13.6443148688 cm² Area blue is;...
By OnlineEdumath   |  4th October, 2024
a = ⅕*180(5-2) a = 108° a is the single interior angle of the regular pentagon. b = ⅙*180(6-2) b = 120° b is the single interior angle of the regular hexagon. c+90+(180-30)+2(108) = 180(5...
By OnlineEdumath   |  4th October, 2024
Sir Mike Ambrose is the author of the question. Area orange exactly in its decimal form is; Half area square with side 12 units - Area triangle with height 12 units and base 12tan15 units - Are...

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Class with Prince, year 5 pupil.

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Mathematics and Science

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Identifying Prime Numbers

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Quadratic Equation Using Formula

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Introduction to Decimals

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Constructing and Bisecting Lines and Angles

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Math Story

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Mathematics is not difficult, it is a language

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Comparing Numbers

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Student Bullied For Being Dumb, Turns Out He's Genius Neurosurgeon

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Maths at The Mela

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Learner's Feedback/Testimonial


Sir, my first term Mathematics result, I scored 99% and got first position

Ogheneruno

Ogheneruno

Online Edumath

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Sir, I was the third best pupil in class out of 30 pupils at the end of Autumn assessment

Prince

Prince

Online Edumath

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I was awarded Century Champion Award certificate as a celebrated Century Champion for completing my Century Work in Mathematics in my School

Oghosa

Oghosa

Online Edumath

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My Math Teacher in school do sometimes administer year 6 Math assessment to me, a year 5 pupil, and I often score 100%

Adesuwa

Adesuwa

Online Edumath

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I got Bronze Certificate representing my School in the junior (year 7 and 8) Mathematics Challenge Competition, 2023 organized by United Kingdom Mathematics Trust. Oghosa is in year 7

Oghosa

Oghosa

Online Edumath

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Sir, I got A+, the highest score in my final summer Mathematics assessment score in my class.

Adesuwa

Adesuwa

Online Edumath

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I scored 92% in Mathematics in my third term final Mathematics Examination assessment, Sir.

Ogheneruemu

Ogheneruemu

Online Edumath

Learner's Feedback/Testimonial

Sir, I got A+, the highest score in my final summer Mathematics assessment score in my class.

Oghosa

Oghosa

Online Edumath

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