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Question
Match the following columns:
| Column I | Column II |
| (a) The most frequent value in a data is known as ...... |
(p) standard deviation |
| (b) Which of the following cannot be determined graphically out of mean, mode and median? |
(q) median |
| (c) An ogive is used to determine ...... | (r) mean |
| (d) Out of mean, mode, median and standard deviation, which is not a measure of central tendency? |
(s) mode |
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Solution
| Column I | Column II |
| (a) The most frequent value in a data is known as ...... |
(s) mode |
| (b) Which of the following cannot be determined graphically out of mean, mode and median? |
(r) mean |
| (c) An ogive is used to determine ...... | (q) median |
| (d) Out of mean, mode, median and standard deviation, which is not a measure of central tendency? |
(p) standard deviation |
Explanation:
(a) → (s). The most frequent value is the mode.
(b) → (r). The mean cannot be determined precisely from the usual graphs (mode and median can be read/located graphically).
(c) → (q). An ogive (cumulative frequency curve) is used to find the median (by locating `N/2` on the y-axis and projecting to the x‑axis).
(d) → (p). Standard deviation is a measure of dispersion, not a measure of central tendency.
Short explanations:
Mode = Most frequent value, so (a) = mode.
Mean requires arithmetic averaging and is not directly obtainable from the typical frequency/ogive plots the way median or mode are, so (b) = mean.
Ogive = cumulative frequency curve; use it to read off the median at `N/2`.
Standard deviation measures spread (dispersion), so it is not a central‑tendency measure.
