🔵16b – Bernoulli Differential Equations (dy/dx + p(x)y = q(x)y^n)

In this video, we shall consider another method in solving differential Equations, we shall be looking at Bernoulli differential equations.
A Bernoulli Differential Equation is an equation of the form
dy/dx + p(x) = q(x)y^n, where both p and q are all functions of x.

Steps to solve Bernoulli DE
1. Rearrange the DE in the form: dy/dx + p(x)y = q(x)y^n
2. Find the integrating factor, u(x)
3. Solve for the general solution

00:00 – Ex 3
10:44 – Ex 4

Playlists on various Courses
1. Applied Electricity

2. Linear Algebra / Math 151

3. Basic Mechanics

4. Calculus with Analysis / Calculus 1 / Math 152

5. Differential Equations / Math 251

6. Electric Circuit Theory / Circuit Design

7. Calculus with Several Variables

8. Numerical Analysis

9. Antenna Design

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