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The rate formula is a great help on problems like these, so remember r = d For the trip t down the mountain, the rate is 15 times the up rate of 4 miles per day, so the rate is 6 miles per day The time is 2 days because it is equal to amount of time it takes to go up the mountain Substituting those numbers in the formula allows you to solve for the distance, which is 12 miles

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Probability and statistics are some of the most relevant quantitative skills tested on the GMAT The essence of probability and statistics is looking at a set of numbers and figuring out what they mean Does this product have a chance on the market Is this sales office performing up to standard Business schools spend a great deal of time instructing students on the quantitative tools necessary for deriving meaningful inferences from sets of numbers Those of you who are not currently financial analysts can be glad that the more complex concepts addressed in B-school t-tests, Poisson distributions, heteroskedacticity, and so on are not tested on the GMAT In most cases, the probability and statistics questions on the GMAT can be addressed with only high school or even middle school math Statistics questions on the GMAT involve a limited set of concepts, most of which are mentioned in the following question: If the set S is composed of the following numbers {99, 100, 100, 105, 106, 116, 123}, which of the following is largest A The average (arithmetic mean) of set S B The median of set S C The mode of set S D The range of set S E The standard deviation of set S If you are familiar with the basic concepts of statistics, you should be able to discard three of these answers in approximately the first 10 seconds after reading the question, and then decide between the remaining two choices in another 20 seconds If you are not familiar with these concepts, read on

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The mean is simply the average value of a set of numbers On the GMAT this concept is usually written as the average (arithmetic mean), as in the preceding problem To find the

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mean, sum the values of all the elements, and divide by the number of elements So, for example, the mean of the set {99, 100, 100, 105, 106, 116, 123} is 99 + 100 + 100 + 105 + 106 + 116 + 123 = 749 = 107 7 7 When dealing with this sort of calculation, there are two strategies: 1 Just do it If the list is short and the numbers are relatively uncomplicated, then you shouldn t be averse to whipping out the pencil for a little addition and long division 2 Get clever The other approach is to look for a pattern, either among the numbers in the set or in the answer choices The GMAT often makes this possible Consider this example: What is the average (arithmetic mean) of the set {105, 106, 107, 108, 109, 110, 111, 112, 113} A 1085 B 109 C 110 D 968 E 981 You could do this the long way add up the numbers, determine that the sum is 981, divide by 9, and pick answer B Or, you could look over the numbers, recognize that these are 9 consecutive numbers, and conclude that the mean has to be the fifth (the middle) number, 109, because there is exactly one number that is 1 greater than 109 and exactly one number that is 1 less than 109, exactly one number that is 2 greater than 109 and exactly one number that is 2 less than 109, and so on Tricks like this can save you a minute or more on a question, and savings like that will pay off on the more difficult questions later in the test If you get a question asking for a mean, be alert to patterns such as consecutive numbers or consecutive even or odd numbers (eg, 102, 104, 106, 108, and so on) When the numbers in a set are consecutive integers, consecutive even numbers, or consecutive odd numbers, the mean is equal to the median (discussed next) of the set GMAT questions are often solvable by tricks like this because the GMAT actually wants to know whether you can spot these sorts of shortcuts Knowing how to navigate through large data sets and complicated series of numbers quickly can make a big difference in, say, a complicated marketing case, so this sort of ability will be very important in your first year of MBA studies.

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