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Mixing problems and differential equations.

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Uploaded by on Aug 26, 2010

A simple example known as a "mixing problem" is discussed and modelled via differential equations. Such ideas are seen in 1st year university.

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  • Thank you for the very clear explanation

    @germzkill I know my response is a little late, but in order to make it a separable equation you have to have a common denominator. The equation will look like this: (75- a(t)) / (100). Now divide the numerator on both side and then you should be able to see the separable equation.

  • You said it is both separable and linear ... I don't see how it is separable .. can you help explain ?

  • Very clean understandable explanation. Thank you very much. Your are a great teacher.

  • Good memories.

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