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  1. How to plot a Less than type Ogive: In the graph, put the upper limit on the x-axis. Mark the cumulative frequency on the y-axis. Plot the points (x,y) using upper limits (x) and their corresponding Cumulative frequency (y) Join the points by a smooth freehand curve. It looks like an elongated S.

  2. Nov 15, 2013 · I'm wondering if there exists a way to plot a histogram and an ogive using matplotlib in Python. I have the following for plotting a histogram. a = np.array(values) plt.hist(a, 32, normed=0, facecolor='blue', alpha = 0.25) plt.show() But I don't know if matplotlib has got a good way to plot an ogive. Here's what I'm doing:

  3. A less than type Ogive curve is a graphical plot of less than type cumulative frequency and . View Solution. Click here:point_up_2:to get an answer to your question :writing_hand:construct more than ogive a cumulative frequency graph for the following table.

  4. Cumulative Frequency Graph or Ogive; Construction of a Bar Diagram. Draw two perpendicular lines intersecting each other at a point O. The vertical line is the y-axis and the horizontal is the x-axis. Choose a suitable scale to determine the height of each bar. On the horizontal line, draw the bars at equal distance with corresponding heights.

  5. Feb 19, 2021 · The itertools.groupby() function can be used to group lists together, here it is used to read rows with the same year together. For example: csv_input = csv.reader(f_input) header = next(csv_input) for k, rows in groupby(csv_input, lambda x: x[0] if x else x): if k: # skip empty rows.

  6. Draw less than ogive for the following data. Solution. Verified by Toppr. An ogive is drawn by --. Take the cumulative frequencies along the y axis (vertical axis) and the upper class limits on the x axis (horizontal axis) Plot the cumulative frequencies against each upper class limit. Join the points with a smooth curve.

  7. Find the interquartile range for the ogive. View Solution. Q 2. Using the frequency distribution table given below, draw 'less than ogive'. Then from the ogive, find interquartile range. Class interval F requency 10−20 2 20−30 4 30−40 6 40 −50 8 50−60 10. View Solution.

  8. 7. Ogive is the graph of : (a) lower limits and frequency (b) upper limits and frequency (c)lower/upper limits and cumulative frequency (d) none of these. 8. The curve less than ogive is always : (a)ascending (b) descending (c) sometimes ascending and sometimes descending (d) none of these. 9. If mode = 80 and mean = 110, then the median is

  9. Draw a less than type ogive for the given data. Hence, obtain the median weight from the graph and verify the result by using the formula.

  10. Draw an ogive of the given distribution using a graph sheet. Take 2 c m = 10 k g on one axis and 2 c m = 5 workers along the other axis. Use a graph to estimate the following: (i) the upper and lower quartiles. (ii) if weighing 95 k g and above is considered overweight find the number of workers who are overweight.