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Math Chapter 11 : Topic 1
Grouped Mean, Median and Mode
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In grouped data, the value used to represent each class is:
Reasoning: Mean uses class midpoints.
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The midpoint of class interval $10 - 20$ is:
Reasoning: $(10 + 20)\ /\ 2 = 15$
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If $\Sigma f = 50$ and $\Sigma fx = 500$, mean is:
Reasoning: $Mean =$ $\frac{500}{50} = 10$
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The modal class is:
Reasoning: Mode lies in highest frequency class.
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If cumulative frequency just exceeds $\frac{N}{2}$, the class is:
Reasoning: Definition of median class.
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Total frequency is called:
Reasoning: Sum of frequencies.
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For grouped data, mean depends on:
Reasoning: $Mean = \Sigma fx\ /\ \Sigma f$
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If class interval is $20 - 30$ and $30 - 40$, class width is:
Reasoning: $Difference = 10$
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Which measure represents the most frequent value?
Reasoning: Mode shows highest frequency.
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Median divides data into:
Reasoning: Middle value.
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If $\Sigma f = 40$, then median lies at position:
Reasoning: $N/2 = 20$
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Which class contains median?
Reasoning: Median class definition.
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If frequencies are $2$, $5$, $8$, $3$, modal class is:
Reasoning: Highest frequency $= 8$
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Mean is affected by:
Reasoning: Mean is sensitive to extremes.
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Median is useful when:
Reasoning: Median unaffected by extremes.
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If midpoint $= 25$ and frequency $= 4$, $fx =$ _______.
Reasoning: $fx = 25 \times 4\ \ \ \ $
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Cumulative frequency is:
Reasoning: Adds frequencies stepwise.
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If $\Sigma fx = 800$ and $\Sigma f = 40$, mean is:
Reasoning: $\frac{800}{40}$ $= 20$
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Which measure is always one of the given class intervals?
Reasoning: Mode lies in modal class.
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If cumulative frequencies are $5$, $12$, $20$, $30$ and $N = 30$, median class is:
Reasoning: $\frac{N}{2} = 15\ \ \ \ \Longrightarrow \ \ \ \ $falls in third class
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Mean of grouped data is:
Reasoning: Uses midpoints $\Longrightarrow$ approximate
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If class interval increases, number of classes:
Reasoning: Wider classes reduce count.
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Which measure is best for skewed data?
Reasoning: Median less affected by skewness. Skewness is a statistical measure of the asymmetry of a probability distribution around its mean.
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Modal class is identified using:
Reasoning: Mode $=$ max frequency.
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If all frequencies are equal, then:
Reasoning: No highest frequency.
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