Math Problem Statement
Consider the following data representing the price of refrigerators (in dollars).
1388,1384,1152,1085,1352,1162,1229,1464,1412,1258,1475,1329,1376,1122,1468,1443,1283,1182,1207,1310,11781388,1384,1152,1085,1352,1162,1229,1464,1412,1258,1475,1329,1376,1122,1468,1443,1283,1182,1207,1310,1178
Copy Data
Price of Refrigerators (in Dollars)ClassFrequencyClass BoundariesMidpointRelative FrequencyCumulative Frequency
1080–11491080–1149
1150–12191150–1219
1220–12891220–1289
1290–13591290–1359
1360–14291360–1429
1430–14991430–1499
Step 1 of 7 :
Determine the class width of the classes listed in the frequency table.
Solution
To determine the class width for the classes listed in the frequency table, we use the following formula:
Looking at the class boundaries for the first class (1080–1149):
Thus, the class width is 69.
Would you like to proceed with the next steps or have any other questions?
5 Related Questions:
- How is class width related to the overall distribution of data?
- Can the class width vary between different frequency tables?
- How can we use class width to create histograms?
- What would happen if we change the class width to a smaller or larger value?
- How do class boundaries differ from class intervals?
Tip:
When choosing class width, it is essential to ensure that the intervals are neither too wide (which can hide details) nor too narrow (which can cause over-clustering of data).
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Math Problem Analysis
Mathematical Concepts
Statistics
Class Intervals
Class Width
Frequency Distribution
Formulas
Class Width = Upper Class Boundary - Lower Class Boundary
Theorems
-
Suitable Grade Level
Grades 9-12
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