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There are several anagrams, any of which may be correct.

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10y ago

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Which lists the correct median for the data without the outlier?

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In 2005 the median income for workers who dropped out of school after the eighth grade was 20.321 How much more was the median income of workers with a high school diploma.?

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In 2005 the median income for workers who dropped out of school after the eighth grade was 20321 How much more was the median income of workers with a high school diploma?

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In 2005 the median income for workers who dropped out of school after the eighth grade was 20321. How much more was the median income of workers with a high school diploma?

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Which is better Although it affected my grade OR Although it effected my grade?

The correct usage is "although it affected my grade". Affect vs. effect is one of the more difficult distinctions in English. Both can be either verbs or nouns, although affect is more common as a verb and effect is more common as a noun. "Affect" as a verb means to influence, act on, or change. This is why "although it affected my grade" is correct. "Effect" as a verb means to bring about, accomplish, or make happen. For example, "The goal of the meeting was to effect a resolution to the dispute." This is why "although it effected my grade" is not correct.


What word do you get when you unscramble ridil?

There is no anagram, as one or more letters is wrong or missing.With a U instead of a second i, the anagram is lurid.With an L instead of the second i (easily misread), the anagram is drill.


Can there be more than one median to a number?

No and a single number cannot have a median either you need a series (at least two) to have a median.


Why do we study the median?

The median is a more robust measure than the average, which means it is more resilient to the effects of outliers in your dataset.


Can you unscramble wretrit?

The anagrams are winter and twiner.


When is the median more useful than the mean?

When the distribution has outliers. They will skew the mean but will not affect the median.


Why calculate for the mean and median in relation to a sample?

Both the mean and median represent the center of a distribution. Calculating the mean is easier, but may be more affected by outliers or extreme values. The median is more robust.