👉 Learn how to approximate the integral of a function using the Reimann sum approximation. Reimann sum is an approximation of the area under a curve or between two curves by dividing it into multiple simple shapes like rectangles and trapezoids.
In using the Reimann sum to approximate the area under a curve, we can make use of the left endpoints, the right endpoints, and the midpoints. These give an approximation of the integral of a function.
In simpler terms, the intermediate value theorem states that if f(a) and f(b) are the values at the ends of a function, f, over the closed interval [a, b], then there exists a point c, a less than c less than b such that f(a) less than f(c) less than f(b).
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Organized Videos:
✅The Integral
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✅Riemann Sum Approximation
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✅Evaluate Integrals
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✅Find the Particular Solution
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✅Find The Integral of The Expression
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✅Evaluate Using The Second Fundamental Theorem of Calculus
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✅Trapezoid Area Approximation
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✅Integration | Learn About
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✅Separated Integrals Integration
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✅Find The Average Value of a Function
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✅Find the Antiderivative of a Function
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