$ \displaystyle \frac{{dy}}{{dx}}=\underset{{\delta x\to 0}}{\mathop{{\lim }}}\,\frac{{\delta y}}{{\delta x}}$ or $ \displaystyle {f}'(x)=\underset{{\delta x\to 0}}{\mathop{{\lim }}}\,\frac{{f(x+\delta x)-f(x)}}{{\delta x}}$ ဘယ္လို ျဖစ္သြားလဲ...
Wednesday, November 28, 2018
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Blog Archive
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2018
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November
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- Problem Study : Trigonometric Identity
- Problem Study : Arithmetic Progression
- Sample Math Paper for 2019 Matriculation Examination
- Calculus : Gradient of Tangent
- Problem Study : Binomial Theorem (ေမးခြန္းေဟာင္း)
- Differentiation from the First Principle
- Trigonometry : Exercise (11.3) - Problem 15
- Remainder Theorem : 2016 တကၠသိုလ္၀င္တန္းေမးခြန္း
- Circle : Exercise (8.3)-Problem 11
- Exercise (11.3)-Problem 17
- Exercise(11.3)-Problem21
- Solving Simultaneous Linear Equations by Matrix Me...
- Calculus : Tangent Line and Normal Line
- Calculus : Tangent Line
- Circle : Power of a Point
- Circle : Cyclic and Concyclic
- Problem Study : Geometric Vector
- Circle : Concyclic and Cyclic
- Problem Study : Deravitive of Exponential and Loga...
- Characteristic Equation of a Square matrix of Orde...
- Problem Study : Definition of Inverse of a Square ...
- Trigonometry and Properties of Quadratic Equation
- Problem Study : Geometric Progression
- Problem Study : The Binomial Theorem
- Law of Cosines and to Find Extremum by Completing ...
- Chapter (8) : Circles (Theorem, Problems and Solut...
- Properties of Limits
- Differentiation from the first principles.
- Limit : Trigonometric Function
- A sin θ ± B cos θ = C and Maximum and Minimum Rang...
- Geometry applying Trigonometry
- Trigonometric Function and Solving Trigonometric E...
- Equation of the Type : a sin θ ± b cos θ = c
- Problem Study (Trigonometric Identity)
- Problem Study (The Binomial Theorem)
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