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Quiz 5
  1. Consider the differential equation  y’ = (1 - t 2) y.  For what values of  t is this equation stable? unstable?
    The partial derivative of the right-hand side with respect to y is
    (1-t2). The equation is stable if (1-t2)<0, and unstable if (1-t2)>0.
  2. What is a stiff differential equations?
    It is an equation which is very stable.
  3. Why is it important to use a special differential equation solver for a stiff problem?
    An ordinary differential equation solver will normally be very inefficient if it is applied to a stiff problem.
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