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-Exercises
-=========
-
-#. Consider the iteration :math:`$x_{n+1} = f(x_n)$` where
-   :math:`$f(x) = kx(1-x)$`. Plot the successive iterates of this
-   process.
-
-#. Plot this using a cobweb plot as follows:
-
-   #. Start at :math:`$(x_0, 0)$`
-   #. Draw line to :math:`$(x_i, f(x_i))$`;
-   #. Set :math:`$x_{i+1} = f(x_i)$`
-   #. Draw line to :math:`$(x_i, x_i)$`
-   #. Repeat from 2 for as long as you want
-
-#. Plot the Koch snowflake. Write a function to generate the necessary
-   points given the two points constituting a line.
-
-   #. Split the line into 4 segments.
-   #. The first and last segments are trivial.
-   #. To rotate the point you can use complex numbers, recall that
-      :math:`$z e^{j \theta}$` rotates a point :math:`$z$` in 2D by
-      :math:`$\theta$`.
-   #. Do this for all line segments till everything is done.
-
-#. Show rate of convergence for a first and second order finite
-   difference of sin(x)
-
-#. Given, the position of a projectile in in ``pos.txt``, plot it's
-   trajectory.
-
-   -  Label both the axes.
-   -  What kind of motion is this?
-   -  Title the graph accordingly.
-   -  Annotate the position where vertical velocity is zero.
-
-#. Write a Program that plots a regular n-gon(Let n = 5).
-
-#. Create a sequence of images in which the damped oscillator
-   (:math:`$e^{-x/10}sin(x)$`) slowly evolves over time.
-
-#. Given a list of numbers, find all the indices at which 1 is present.
-   numbers = [1, 1, 3, 4, 3, 6, 7, 8, 1, 2, 4, 1]
-
-#. Given a list of numbers, find all the indices at which 1 is present.
-   numbers = [1, 1, 3, 4, 3, 6, 7, 8, 1, 2, 4, 1]. Solve the problem using a
-   functional approach.
-
-.. 
-   Local Variables:
-   mode: rst
-   indent-tabs-mode: nil
-   sentence-end-double-space: nil
-   fill-column: 77
-   End:
-