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Answer :
Sure! Let's solve the problem step-by-step.
The problem states that the median of a data set is [tex]\( h \)[/tex]. We are then subtracting 625 from each value in the data set. We need to determine what effect this has on the median.
Understanding the median:
- The median is the middle number in a sorted list of numbers. If the list has an odd number of entries, the median is the exact middle entry. If the list has an even number of entries, the median is the average of the two middle numbers.
Effect of subtracting 625 from each value:
- When you subtract the same number (625) from every value in a data set, you are essentially shifting the entire data set down by that amount. This means each value, including the median, is reduced by 625.
Therefore, if the original median is [tex]\( h \)[/tex], and you subtract 625 from every number in the data set, the new median becomes:
[tex]\[ \text{new median} = h - 625 \][/tex]
Thus, the correct answer is:
D. [tex]\( h - 625 \)[/tex]
The problem states that the median of a data set is [tex]\( h \)[/tex]. We are then subtracting 625 from each value in the data set. We need to determine what effect this has on the median.
Understanding the median:
- The median is the middle number in a sorted list of numbers. If the list has an odd number of entries, the median is the exact middle entry. If the list has an even number of entries, the median is the average of the two middle numbers.
Effect of subtracting 625 from each value:
- When you subtract the same number (625) from every value in a data set, you are essentially shifting the entire data set down by that amount. This means each value, including the median, is reduced by 625.
Therefore, if the original median is [tex]\( h \)[/tex], and you subtract 625 from every number in the data set, the new median becomes:
[tex]\[ \text{new median} = h - 625 \][/tex]
Thus, the correct answer is:
D. [tex]\( h - 625 \)[/tex]
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