embellishing_a_plot/questions.rst
author anand
Mon, 15 Nov 2010 15:08:22 +0530
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checklist not ok; 2 long answer questions have to be added.
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Objective Questions
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 1. Draw a plot of cosine graph between -2pi to 2pi with line thickness 4
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    Answer::
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    x = linspace(-2*pi, 2*pi)
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    plot(x, cos(x), linewidth=4)
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 2. Draw a plot of the polynomial x^2-5x+6 in the range 0 to 5 in blue dotted
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    line
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    Answer::
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    x = linspace(-2*pi, 2*pi)
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    plot(x, x**2 - 5*x + 6, 'r.')
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 3. Which marker is used to get circles
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    a. '.'
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    #. '^'
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    #. 'o'
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    #. '--'
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 4. What does the '^' marker produce
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    Answer: Triangle up marker
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 5. How do you set the title as x^2-5x+6 in LaTex style formatting
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    Answer: title("$x^2-5x+6$")
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6. What happens when the following code is executed::
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    xlabel("First label")
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    xlabel("Second label")
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   Answer: The label of x-axis is set to "Second label"
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 7. Read thorugh the documentation and find out is there a way to modify the
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    alignment of text in the command ``ylabel``
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   a. Yes
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   #. No
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   Answer: No
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 8. How to add the annotation "Maxima" at the point (1, 2)
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   Answer: annotate("Maxima", xy=(1, 2))
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 9. Is the command ``annotate("max", (1, 2))`` same as ``annotate("max",
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    xy=(1, 2)``
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    a. True
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    b. False
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    Answer: True
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 10. When a new annotation is made at a point, what happens to the old one
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    a. It is replaced
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    b. It is overwritten
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    c. The new annotation is combined with old one
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    Answer: It is overwritten
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 11. What happens when xlim is used without arguments
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    Answer: It gives the current limits of x-axis
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 12. What happens when ``ylim(0, 5)`` is used
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    Answer: It sets the lower and upper limits of y-axis to 0 and 5
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 13. Draw a cosine plot from 0 to 2*pi with green dots. annotate the origin as
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     "origin" and set x and y labels to "x" and cos(x) and x limits to 0 and
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     2pi and y limits to -1.2 and 1.2
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    Answer::
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      x = linspace(0, 2*pi)
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      plot(x, cos(x), 'g.')
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      annotate("origin", (0, 0))
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      xlabel("$x$")
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      ylabel("$cos(x)$")
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      xlim(0, 2*pi)
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      ylim(-1.2, 1.2)
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