MathsSmart
Math problems stumps us very early in school and sets in the fear of Mathematics. The key to conquering mathematics is to develop sound understanding of the math principles.Smart Math Learning is all about knowing the math principles behind the mechanics of solving the math problem. In this channel we want to share our way of learning math by solving typical math problems and learning the why behind every problem solving method. Subscribe to the channel to stay informed about the new additions that we do every week. Learning school math is fun when it is explained the right way.
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Find area of one triangle | One simple trick to avoid unnecessary calculations | PRMO RMO NMTC
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World's Hardest "Chess" Puzzle | How to place 4 Queens and 1 Bishop to cover the e...
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Interesting Square Problem | Intersecting diagonals and angle bisector | PRMO RMO INMO NMTC NTSE |
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Menelaus theorem : Proof and derivation | Transversal cutting a triangle | PRMO RMO INMO IMO | NMTC
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Stewarts theorem: Three Collinear points, Proof & derivation, Geometry Straight lines & t...
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Very hard problem | Count all triangles | Total Number of triangles | PRMO RMO INMO IMO NMTC NTSE
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Very Interesting Problem | Square Number in a triangle | Triangles in a triangle | PRMO RMO
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Find Area of the shaded region | Square on Median | Medium Hard | PRMO RMO INMO NMTC NTSE IBPS
- 4:59
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Derivation : Formula to find the length of a median of a triangle ma=(1/2) sqrt(2b^2+2c^2-a^2)
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See and solve Easy | Find area of total figure | Ratio of areas in similar triangles PRMO NMTC NTSE
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How to find the total number of factors of any given number | Derivation PRMO RMO NTSE Number theory
- 10:45
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Problem with inverse of roots of a cubic equation PRMO RMO JEE INMO NTSE | HARD | Roots of equation
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Hard Geometry Problem Find Length of perpendicular, where area of ABCD = 24 | PRMO RMO INMO SSB IMO
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Example using Ceva's theorem | A problem which became very easy after using Ceva's theorem
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Proof of Ceva's theorem | PRMO RMO INMO IMO SSB NTSE
- 6:45
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Find area of the quarter circle whose radius is not given | Hard | PRMO RMO INMO SSB IBPS
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Four circles tangent to each other in a Hexagon Find area of two smallest circles PRMO RMO IMO INMO
- 6:25
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Area of small convex hexagon made by two overlapping triangles Hard Problem and Simple solution PRMO
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