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Business Statistics chapter 22
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Business Statistics chapter 22
Mean
- The average used to indicate a single value that represents an entier group of numbers
- Mean= Sum of all values/Numbers of values
- Weighted mean= sum of products/ sum of frequencies
- Mean= Sum of all values/Numbers of values
- The average used to indicate a single value that represents an entier group of numbers
Median
- A measurement that indicates the center of the dad (average)
- Step one: Orderly arrange values from smallest to largest
- Step two: Find the middle value
- *Odd number values: Median is the middle value. Divide the total number of number by 2. The next- higher number is the median.
- *Even number of values: Median is the average of the two middle values.
- *Odd number values: Median is the middle value. Divide the total number of number by 2. The next- higher number is the median.
- Step two: Find the middle value
- Step one: Orderly arrange values from smallest to largest
- A measurement that indicates the center of the dad (average)
Mode
- A measurement that records values; that value that occurs most often
- Mode is the value that occurs most often.
- If two or more numbers appear most often, you may have two or more modes
- If all the values are different, there is no mode.
- If two or more numbers appear most often, you may have two or more modes
- Mode is the value that occurs most often.
- A measurement that records values; that value that occurs most often
Measure of dispersion- A number that describes how the numbers of a set of data are spread out or dispered
- Range- The difference between the how extreme values (highest and lowest) in a group of values or a set of data.
- Range= Highest value- lowest value
- Range- The difference between the how extreme values (highest and lowest) in a group of values or a set of data.
Price relative= (Current price/ base year price)X 100
Standard Deviation
- Step 1. Find the mean of the set of data
- Step 2. Subtract the mean for each piece of data to find each deviation
- Step 3. Square each deviation (multiply the deviation by itself)
- Step 4. Sum all squared deviations
- Step 5. Divide the sum of the squared deviations by n-1, where n equals the number of pieces of data
- Step 6. Find the square root of the number obtained in Step 5. This is the standard deviation.
- Step 5. Divide the sum of the squared deviations by n-1, where n equals the number of pieces of data
- Step 4. Sum all squared deviations
- Step 3. Square each deviation (multiply the deviation by itself)
- Step 2. Subtract the mean for each piece of data to find each deviation
- Step 1. Find the mean of the set of data
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- Mind Map on Business Statistics chapter 22, created by Frankie Crull on 12/10/2021.
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- Frankie Crull
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