Module 20 - Antiderivatives as Indefinite Integrals and Differential Equations
 
  Introduction | Lesson 1 | Lesson 2 | Lesson 3 | Lesson 4 | Self-Test
 
Self Test
 

  1. Use the fnInt command to graph one member of the family of curves represented by and interpret the result.
  2. Use analytical methods to find the general solution to the differential equation y' = e3x.
  3. Use EULERG to graph the solution to the initial value problem y' = y(10 - y) and y(0) = 1. Define a [0, 1, 1] x [0, 15, 5] window and use a step size of 0.01.
  4. If y' = ln(x) and y(1) = 2, use EULERT to estimate y(3). Use a step size of 0.25.
  5. Graph the slope field for the differential equation using a [-3, 3, 1] x [-2, 2, 1] window.

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