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  1. Integral formulas are listed along with the classification based on the types of functions involved. Also, get the downloadable PDF of integral formulas for different functions like trigonometric functions, rational functions, etc.

  2. Integrals of Exponential and Logarithmic Functions. ∫ ln x dx = x ln x − x + C. + 1 x. + 1. x ∫ x ln xdx = ln x − + C. 2 + 1 ( n + 1 ) x dx = e x + C ∫.

  3. Integration Formulas can be used for algebraic expressions, trigonometric ratios, inverse trigonometric functions, rational functions and for all other functions. Understand the integration formulas with examples and FAQs.

  4. We can approximate integrals using Riemann sums, and we define definite integrals using limits of Riemann sums. The fundamental theorem of calculus ties integrals and derivatives together and can be used to evaluate various definite integrals.

  5. Learn integral calculus—indefinite integrals, Riemann sums, definite integrals, application problems, and more.

  6. Basic integration formulas. The fundamental use of integration is as a continuous version of summing. But, paradoxically, often integrals are computed by viewing integration as essentially an inverse operation to differentiation. (That fact is the so-called Fundamental Theorem of Calculus.)

  7. Here is a list of commonly used integration formulas. Applications of each formula can be found on the following pages. 1: $\int {{x^\gamma }dx = \frac{{{x^{\gamma + 1}}}}{r + 1} + C}$ 1a: $\int {kdx = kx + C} $ where $k$ is a constant. 2: $\int {kf(x) = k\int {f(x)dx} }$ where $k$ is a constant. 3:

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