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Integration by Partial Fraction

Integration by Partial Fractions. Integration by Partial Fractions.  We know that a rational function is a ratio of two polynomials P(x)/Q(x), where Q(x) ≠ 0. Now, if the degree of P(x) is lesser than the degree of Q(x), then it is a proper fraction, else it is an improper fraction.   Because the partial fractions are each simpler. This can help solve the more complicated […]

Integration (Basic)

 Integration is summation of function. Integration is a way of adding functions to find the sum of functions, also we find equation of curve. As well as Applications are area under the curve and volume. It can be used to find areas, volumes, central points and many useful things. it help  you practice by showing you […]

Derivative curve

This post about sketching of derivative curve from function curve.  Given the graph of a function y = f(x) a standard approach is to identity intervals over which the graph is increasing, another intervals over which it is decreasing, and points at which the tangent line is horizontal. Derivative curve

Derivative

First derivative for stationary point of the curve. If the derivative changes from positive (increasing function) to negative (decreasing function), the function has a local (relative) maximum at the critical point. Second Derivative   1. If , then has a local minimum at . 2. If , then has a local maximum at . The extremum test gives slightly more […]

Differentiation of function

The Differentiation means change in one quantity with respect to change in other. It also give of  derivative of function . It also  gives gradient of tangent of curve at a point. For differentiation use Power rule. Another differentiation is process for finding rate of change quantity. Rule of differentiation    

Volume of Solids of revolution

Volume of solid of revolutions of  a function, y=f (x), on an interval [a,b]. When we rotate this curve about a given axis we get the surface of the solid of revolution. Similarly Disk method. If the axis of revolution is the boundary of the plane region and perpendicular to the axis of revolution. Therefore Solid of revolution. A […]

 
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