Integration by Parts
Integration by Parts - Let u and v be two differentiable function of a single independent variable x. Integrating w.r.t x on both sides Let u = f(x), Then \ (1) can be written ..
Integration by Parts - Let u and v be two differentiable function of a single independent variable x. Integrating w.r.t x on both sides Let u = f(x), Then \ (1) can be written ..Standard integrals
By method of completing squares ax 2 + bx + c is expressed as A 2 - X 2 or X 2 - A 2 or A 2 + x 2 and the integral reduces to which can be evaluated using the standard ..
By method of completing squares ax 2 + bx + c is expressed as A 2 - X 2 or X 2 - A 2 or A 2 + x 2 and the integral reduces to which can be evaluated using the standard ..Integration by Partial Fraction
Rational function: If P(x) and Q(x) are two polynomials in x, then the ratio of two polynomials, P(x) / Q(x) is called a rational function, where Q(x) is not equal to zero. Proper rational function: If t..
Definite Integral as a Limit of Sum
Definite Integral as a Limit of Sum - Let f be a continuous non-negative function defined on a closed interval [a, b]. Since the value of the function is non-negative, the graph of the function is a curve above X-axis. Let the graph of the curve be as shown in the figure.Let f b..
Definite Integral as a Limit of Sum - Let f be a continuous non-negative function defined on a closed interval [a, b]. Since the value of the function is non-negative, the graph of the function is a curve above X-axis. Let the graph of the curve be as shown in the figure.Let f b..Some Special Types of Integrals
Prove that The quadratic expression ax 2 + bx + c can be expressed in the form a(x 2 A 2 ) by the method of completing the square. The integrals can be evaluated by using the special integrals..
Prove that The quadratic expression ax 2 + bx + c can be expressed in the form a(x 2 A 2 ) by the method of completing the square. The integrals can be evaluated by using the special integrals..Indefinite Integrals as Antiderivative
Consider the following example: Let f(x) = cos 3x, let us find a function F(x) such that We know that Here In other words we say the integral cos 3x is Suppose then also we ha..
Consider the following example: Let f(x) = cos 3x, let us find a function F(x) such that We know that Here In other words we say the integral cos 3x is Suppose then also we ha..Definite Integral Through Area of Triangles
. The union of these rectangles is approximately the region between the curve and the x-axis. When n is larger, the number of rectangles is more, and the approximation is closer. Therefore if we take the limit as n , we obtain that as in equation (1) is the area of the region bounded by t..
. The union of these rectangles is approximately the region between the curve and the x-axis. When n is larger, the number of rectangles is more, and the approximation is closer. Therefore if we take the limit as n , we obtain that as in equation (1) is the area of the region bounded by t..Definite Integrals Animation
Definite Integrals Animation..
Definite Integrals Animation.. Result
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