Separable Differential Equation: Definition & Examples


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question 1 of 3

Solve the following differential equation. You can assume that x = 0 when y = 0.

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1. Which of these is a separable differential equation?


Solve the following differential equation if x = 10 when t = 0:

4x (dx/dt)= 7

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About This Quiz & Worksheet

Answer interactive questions on separable differential equations. See what you know about specifics like how to solve a differential equations with 0 as a variable and how to identify a separable differential equation.

Quiz & Worksheet Goals

These key points will be covered:

  • Solve a differential equation of a variable that equals 10
  • How to separate variables
  • The integration of variables

Skills Practiced

  • Problem solving - use acquired knowledge to solve separable differential equations practice problems
  • Critical thinking - apply relevant concepts to examine information about variables in a different light
  • Information recall - access the knowledge you've gained regarding what a separable differential equation looks like

Additional Learning

For more, consider the accompanying lesson we've named Separable Differential Equation: Definition & Examples. You'll be covering these areas of study:

  • Example of using a separable differential equation in science
  • How to define differential equation
  • What a derivative is with regard to that kind of an equation
  • How a differential equation is made to be separable