[Beginner] How to find the range, median, mean and mode
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[Beginner] How to find the range, median, mean and mode
mean = add numbers for total, divide results by total number of numbers
median = middle number(s)
mode = most occurring number
range = highest number - lowest number
*two most occurring numbers: 11, 11, 12, 12 = no mode
==============================================================================
16, 22, 14, 12, 20, 19, 14, 11 is what numbers we have
11, 12, 14, 14, 16, 19, 20, 22 is after we put them in order
so...
mean = 128 / 8 = 16
median = 15
mode = 14
range = 11
==============================================================================
$135,000, $141,000, $138,000, $154,000, $131,000 is what numbers we have
$131,000, $135,000, $138,000, $141,000, $154,000 is what numbers we have after they have been put in order
mean = $699,000
median = $138,000
mode = none (no repeating number)
range = $154,000 - $131,000 = 23,000
==============================================================================
(Do correct me if I am wrong)
Edit: Locked due to abuse
median = middle number(s)
mode = most occurring number
range = highest number - lowest number
*two most occurring numbers: 11, 11, 12, 12 = no mode
==============================================================================
16, 22, 14, 12, 20, 19, 14, 11 is what numbers we have
11, 12, 14, 14, 16, 19, 20, 22 is after we put them in order
so...
mean = 128 / 8 = 16
median = 15
mode = 14
range = 11
==============================================================================
$135,000, $141,000, $138,000, $154,000, $131,000 is what numbers we have
$131,000, $135,000, $138,000, $141,000, $154,000 is what numbers we have after they have been put in order
mean = $699,000
median = $138,000
mode = none (no repeating number)
range = $154,000 - $131,000 = 23,000
==============================================================================
(Do correct me if I am wrong)
Edit: Locked due to abuse
Last edited by Hiukuss on Wed Jan 11, 2012 7:40 pm; edited 1 time in total
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