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the median is still 109, since four elements in the set are still less than 109 and four elements in the set are still greater than 109 Therefore, the order of values in a set does not affect the median In this set the median coincides with the mean, but it does not have to Consider the following set: {99, 100, 100, 105, 106, 116, 123} The median is 105, because it is the fourth highest number in a set of seven When a set has an odd number of elements, the median is simply the number in the middle: the second out of three, the sixth out of eleven, and so on However, if there are an even number of elements in the set, then the median is the number halfway between the two middle numbers For example, in the set {105, 108, 110, 112, 114, 115} the median value is 111, since this is halfway between the two middle values If there are eight elements in a set, then the median is the average of elements four and five If there are ten elements in a set, then the median is the average of elements five and six Remember that a set can have only one median

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float layout with two columns enabled There are more CSS layouts than I can fit within this chapter

The mode is just the most common element in a set In the set {99, 100, 100, 105, 106, 116, 123} the mode is 100, because this number appears twice, while all other elements appear only once Note that a set can have more than one mode In the set {2, 2, 3, 3, 4, 5, 6, 7, 7, 8, 9} there are three modes: 2, 3, and 7 Each value appears twice The mode is not a difficult thing to calculate If you encounter this sort of question, inspect the set, watch for tricks (like values out of order), pick the appropriate answer choice, and move on If you are having trouble figuring out the mode, rewrite the elements in increasing order and the mode (or modes) will become apparent

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The range of a set is just the difference between the largest and smallest elements If that seems simple, it is For example, the range of the set {105, 106, 107, 108, 109, 110, 111, 112, 113} 3 is 8, since 113 105 = 8 Similarly, the range of the set {99, 100, 100, 105, 106, 116, 123}

For more help with layouts, search the Web for pages that you like View the source code and read the CSS Find the CSS code that powers the feature you like and implement it on your own site It is considered polite to cite your influences for your page design in a comment in your code

is 24, since 123 99 = 24 The number of times that the smallest and largest elements appear is not relevant; what matters is that they are the smallest and largest elements

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Quickly, the standard deviation is the square root of the quotient of the summation of the differences of the individual values of the set and the mean, divided by the number of items in the set Does that sound like something you could do in two minutes No Well, don t worry, because the GMAT won t ask you to In plain English, the standard deviation tells us how spread out the values are in a set A set with values that are tightly clustered together, such as {105, 106, 107, 108, 109, 110, 111, 112, 113} 3 will have a small standard deviation, while a set with widely separated numbers, such as {2, 43, 187, 500, 1024} will have a large standard deviation, because the numbers deviate more from the standard This means that you can get a sense of the standard deviation just by inspecting the elements in the set There are really only two ways that the GMAT tends to test this concept Try this example, which resembles some of the standard deviation questions that have appeared on past GMATs: Which of the following sets has the largest standard deviation A {107, 107, 108, 108, 109, 110, 110, 111, 111} B {105, 106, 107, 108, 109, 110, 111, 112, 113} C {101, 103, 105, 107, 109, 111, 113, 115, 117} D {106, 106, 107, 107, 108, 108, 109, 109, 1111} E {0, 106, 107, 108, 109, 110, 111, 112, 113} The answer is D Since standard deviation is a measure of the average deviation from the mean, clearly answer choices A, B, and C, which all have numbers clustered very closely together, will have small standard deviations D and E both have outlying numbers that are farther away from the cluster of similar numbers (and therefore farther away from the mean) The 0 in answer choice E is about 100 away from the mean, but the 1111 in D is about 900 away, meaning the standard deviation of D will be much larger It is doubtful that you will ever have a problem on the GMAT that requires you to actually calculate the standard deviation instead of estimating, as we just did If you want to be superprepared, though, here is how to do it: Mathematically, the standard deviation is.

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