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Answer :
Certainly! Let's tackle this question step by step.
The median is a measure of central tendency that identifies the middle value in a data set when the numbers are arranged in order.
If you subtract a constant value from each number in the data set, the overall shape and order of the data do not change; the only effect is that this constant is subtracted from the central (median) value as well.
In this problem, you're given a median value of [tex]\( h \)[/tex] for the original data set. Then, 625 is subtracted from each data point.
- Step 1: Understand that the operation of subtracting 625 from each data value in the data set does not change the order of values—each data point is just reduced by the same amount.
- Step 2: Realize that the median will also be shifted down by the same amount, 625.
- Step 3: Subtract 625 from the original median [tex]\( h \)[/tex].
Thus, the new median is [tex]\( h - 625 \)[/tex].
The correct answer to the question is:
C. [tex]\( h - 625 \)[/tex]
The median is a measure of central tendency that identifies the middle value in a data set when the numbers are arranged in order.
If you subtract a constant value from each number in the data set, the overall shape and order of the data do not change; the only effect is that this constant is subtracted from the central (median) value as well.
In this problem, you're given a median value of [tex]\( h \)[/tex] for the original data set. Then, 625 is subtracted from each data point.
- Step 1: Understand that the operation of subtracting 625 from each data value in the data set does not change the order of values—each data point is just reduced by the same amount.
- Step 2: Realize that the median will also be shifted down by the same amount, 625.
- Step 3: Subtract 625 from the original median [tex]\( h \)[/tex].
Thus, the new median is [tex]\( h - 625 \)[/tex].
The correct answer to the question is:
C. [tex]\( h - 625 \)[/tex]
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