Cluster · Measures of Central Tendency
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Calculate the median of the following data -
pipeline-1301814
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defence | — | intermediate | |||||||||||||||||
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What is the mean of the following data?
pipeline-1301808
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defence | — | intermediate | |||||||||||||||||
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A couple went into a casino. After every game, the wife notes down the amount they won in the game. She finds out the mode and median of the data as 42 and 46 respectively. What is the mean of the number of winnings? pipeline-1301829
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defence | — | intermediate | |||||||||||||||||
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If the mean of the following data is 61, then the value of X is:
pipeline-1290135
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defence | — | intermediate | |||||||||||||||||
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Find the arithmetic mean of the following data (correct to two decimal places).
pipeline-1290133
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defence | — | intermediate | |||||||||||||||||
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Find the mean from the following table ( rounded off to two decimals places. )
pipeline-1296619
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defence | — | intermediate | |||||||||||||||||
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The marks obtained by 50 students in a test are grouped as follows:
Find the quartile deviation. pipeline-1290136
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defence | — | intermediate | |||||||||||||||||
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FInd the median from the following data:
pipeline-1290140
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defence | — | intermediate | |||||||||||||||||
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If the mean of the following data is 40, then the value of X is :
pipeline-1290134
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defence | — | intermediate | |||||||||||||||||
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Calculate the median of the following data:
pipeline-1296624
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defence | — | intermediate | |||||||||||||||||
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Find the median of the following data. pipeline-1272535
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defence | — | intermediate | |||||||||||||||||
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Find the mode for the given distribution (rounded off to two decimal places).
pipeline-1272536
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defence | — | intermediate | |||||||||||||||||
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What is the median for the data given below:
pipeline-1272534
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defence | — | intermediate | |||||||||||||||||
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What is the mode of the distribution? (Correct to two decimal places) pipeline-1272537
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defence | — | intermediate | |||||||||||||||||
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Study the given data and answer the question that follows.
If x is the lower limit of the median class and y is the upper limit of the modal class, then the value of (3x + 2y) is: pipeline-1272523
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defence | — | intermediate | |||||||||||||||||
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Ten observations written in descending order are 45, 34, 32, 30, 2x - 13, x + 1, 17, 15, 14 and 8. If the median is 24, then find the value of 'x'. pipeline-1251887
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defence | — | intermediate | |||||||||||||||||
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What is the median of the following distribution?
pipeline-1251933
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defence | — | intermediate | |||||||||||||||||
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If the mode of a data exceeds its mean by 20.1, then the mode exceeds the median by _____. (Use empirical formula) pipeline-1266151
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defence | — | intermediate | |||||||||||||||||
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A data set has a mean = 40, mode = 38, and standard deviation = 4. If each observation is increased by 7 and multiplied by 3, then find the new coefficient of skewness. pipeline-1266170
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defence | — | intermediate | |||||||||||||||||
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What is the mode of the data given below? [Give your answer correct to 2 decimal places]
pipeline-1266148
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defence | — | intermediate | |||||||||||||||||
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The maximum weight lifted by 750 participants are recorded and it is found that the Mean and the Median of this distribution are both more than the Mode. If the Mean and the Median are 184 Kg and 178 Kg respectively, then which of the following is the most likely value of the Mode (in Kg)? pipeline-1251945
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defence | — | intermediate | |||||||||||||||||
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The mode and median of a data is 23.6 and 24, respectively. What is the mean of the data? (Use empirical formula.) pipeline-1251925
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defence | — | intermediate | |||||||||||||||||
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What is the mode of the data given below? [Give your answer correct to 2 decimal places.
pipeline-1241978
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defence | — | intermediate | |||||||||||||||||
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Find the missing frequency(p) for the following distribution, whose mean is 8:
pipeline-1241959
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defence | — | intermediate | |||||||||||||||||
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What is the mean of the following distribution?
pipeline-1241979
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defence | — | intermediate | |||||||||||||||||
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If the median and mean are 36 and 35 respectively, find the mode. pipeline-1242009
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defence | — | intermediate | |||||||||||||||||
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Find the mode of the following data: 275, 256, 857, 273, 668, 545, 275, 666, 228, 323, 277. 554, 686. pipeline-824307
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railways | — | intermediate | |||||||||||||||||
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Find the median of the following numbers: 8, 14, 22, 3, 19, 5, 10, 16, 2, 21 pipeline-827794
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railways | — | intermediate | |||||||||||||||||
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The mean and median of a dataset are 60 and 70, respectively. Using the relationship between the mean, median, and mode, calculate the mode of the dataset. pipeline-826789
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railways | — | intermediate | |||||||||||||||||
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Find the median of the following numbers: 45, 78, 34, 90, 12, 56, 81, 27, 63, 72 pipeline-835856
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railways | — | intermediate | |||||||||||||||||
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Which of the following is the median of the given distribution? 43, 48, 51, 57, 60, 69, 75, 81 pipeline-824226
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railways | — | intermediate | |||||||||||||||||
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The marks obtained by 15 students out of a maximum of 25 in a test are given as 13, 11, 16, 15, 18, 12, 13, 14, 10, 22, 15, 21, 20, 17 and 24. Find the product of the modes of this set of data. pipeline-848293
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railways | — | intermediate | |||||||||||||||||
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What is the relation between Mean, mode and median? pipeline-802117
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railways | — | intermediate | |||||||||||||||||
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If the mean and mode of distribution are 21 and 27 respectively then what is the Median of the distribution? pipeline-802267
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railways | — | intermediate | |||||||||||||||||
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The maximum weight lifted by 750 participants are recorded and it is found that the Mean and the Median of this distribution are both more than the Mode. If the Mean and the Median are 184 Kg and 178 Kg respectively, then which of the following is the most likely value of the Mode (in Kg)? pipeline-1195248
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railways | — | intermediate | |||||||||||||||||
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Find the mode of the following data: 100 , 120 , 110 , 90 , 120 , 140 , 130 , 120 , 110 , 100 , 90 , 140 , 120 , 100 pipeline-802030
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railways | — | intermediate | |||||||||||||||||
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What is the mean of the following data?
pipeline-1154369
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railways | — | intermediate | |||||||||||||||||
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What is the mode of the data given below? [Give your answer correct to 2 decimal places.
pipeline-1172077
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railways | — | intermediate | |||||||||||||||||
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What is the mean of the following distribution?
pipeline-1140279
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railways | — | intermediate | |||||||||||||||||
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The mode of 5, 18, 6, 7, 6, 2, 3, 4, 24, 2, 7, 21, 2, 81 is: pipeline-1134093
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railways | — | intermediate | |||||||||||||||||
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What is the difference between the mean and mode of the ages? pipeline-1146850
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railways | — | intermediate | |||||||||||||||||
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Find the missing frequency(p) for the following distribution, whose mean is 8:
pipeline-1155977
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railways | — | intermediate | |||||||||||||||||
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Find the mean of the following data:
pipeline-1172000
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railways | — | intermediate | |||||||||||||||||
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If the mode of the following data is 10, then the value of k in the data set 2, 8, 5, 10, 1, 6, 10, 6, 6, 2k + 7, 9, 10, and 12 is: pipeline-801967
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railways | — | intermediate | |||||||||||||||||
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If the median and mean are 36 and 35 respectively, find the mode. pipeline-1134006
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railways | — | intermediate | |||||||||||||||||
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What is the mode of the given data? 5, 7, 9, 7, 3, 7, 5, 7, 8, 6, 7 pipeline-1300599
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railways | — | intermediate | |||||||||||||||||
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Find the mean from the following table ( rounded off to two decimals places. )
pipeline-1297270
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railways | — | intermediate | |||||||||||||||||
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For a sample data, mean = 60 and median = 48. For this distribution, the mode is: pipeline-1299192
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railways | — | intermediate | |||||||||||||||||
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Ten observations written in descending order are 45, 34, 32, 30, 2x - 13, x + 1, 17, 15, 14 and 8. If the median is 24, then find the value of 'x'. pipeline-1291851
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railways | — | intermediate | |||||||||||||||||
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What is the median of the following distribution?
pipeline-1291735
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railways | — | intermediate |