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This recording demonstrates how to integrate rational functions where the denominator is a quadratic function and the numerator is a linear function which is a constant multiple of the derivative of the denominator. Integration by substitution is used.
Using u-substitution to determine the antiderivative of tangent
2 examples using two methods of u substitution for indefinite integrals.
Investigates the second half of the theorem. Time is spent looking at examples as well as finding anti derivatives with specific conditions
This section looks at several properties of definite integrals including how to combine or separate them over a given interval, combining functions, and reversing the limits.
Investigation of the antiderivative of a function. We look at how there are multiple functions that can satisfy a specific derivative.
Investigation of the antiderivative of a function. We look at how there are multiple functions that can satisfy a specific derivative.
This recording demonstrates how to integrate rational functions where the numerator is a constant and the denominator is a linear function. Integration by substitution is used.
This recording demonstrates how to integrate rational functions where the numerator is a constant and the denominator is an irreducible quadratic function. We complete the square on the denominator, then we integrate by substitution to find the answer.