Finite Math Examples

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There are observations, so the median is the middle number of the arranged set of data. Splitting the observations either side of the median gives two groups of observations. The median of the lower half of data is the lower or first quartile. The median of the upper half of data is the upper or third quartile.
The median of the lower half of data is the lower or first quartile
The median of the upper half of data is the upper or third quartile
Arrange the terms in ascending order.
Find the median of .
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Arrange the terms in ascending order.
The median is the middle term in the arranged data set.
The lower half of data is the set below the median.
The median for the lower half of data is the lower or first quartile. In this case, the first quartile is .
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Arrange the terms in ascending order.
The median is the middle term in the arranged data set.
The upper half of data is the set above the median.
The median for the upper half of data is the upper or third quartile. In this case, the third quartile is .
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Arrange the terms in ascending order.
The median is the middle term in the arranged data set.
The midhinge is the average of the first and third quartiles.
Substitute the values for the first quartile and the third quartile into the formula.
Simplify to find the midhinge.
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Reduce the expression by cancelling the common factors.
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Factor out of .
Factor out of .
Factor out of .
Divide by .
Add and .
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