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This calculus video tutorial provides a basic introduction into solving bernoulli's equation as it relates to differential equations. You need to write the differential equation into the standard form of Bernoulli's equation and identify P(x), Q(x), and n. If n = 0, you have a linear differential equation. If n = 1, then you have a differential equation that can be solved by separation of variables. Next, you need to identify the integrating factor I(x) and then you find the general solution to Bernoulli's differential equation. This video contains plenty of examples and practice problems.

Improper Integrals:


Integration Into Inverse Trig:


Integration of Rational Functions:


Integral of Logarithmic Functions:


Integrating Exponential Functions:


Integration Formulas:


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Integration By Tables:


Reduction Formulas - Integration:


Center of Mass & Moments:


Center of Mass & Centroid Problems:


Hydrostatic Force Problems:


Probability Density Functions:


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Normal Distributions - Calculus:


Homogeneous Differential Equations:


1st Order Linear Differential Equations:


Bernoulli's Equation for Differential Equations:


Slope Fields:


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Converging & Diverging Sequences:


Monotonic & Bounded Sequences:


Calculus Final Exam and Video Playlists:


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