Math Problem Statement
Solution
The table you've provided contains sales data (in Lakhs) for two brands, OnePlus and BBK Electronics, across two locations, Chennai and Punjab, in the year 2010.
The data breakdown is as follows:
Dealer’s Location | OnePlus Sales (in Lakhs) | BBK Electronics Sales (in Lakhs) |
---|---|---|
Chennai | 3 | 18 |
Punjab | 5 | 15 |
Chennai | 6 | 18 |
Punjab | 3 | 18 |
Chennai | 6 | 13 |
Punjab | 6 | 16 |
Chennai | 2 | 16 |
If you have specific questions related to this data or need further analysis (like totals, averages, comparisons), feel free to ask.
Would you like to go into more details or have any questions?
Here are some questions to expand on the dataThe table you've provided contains sales data (in Lakhs) for two brands, OnePlus and BBK Electronics, across two locations, Chennai and Punjab, in the year 2010.
The data breakdown is as follows:
Dealer’s Location | OnePlus Sales (in Lakhs) | BBK Electronics Sales (in Lakhs) |
---|---|---|
Chennai | 3 | 18 |
Punjab | 5 | 15 |
Chennai | 6 | 18 |
Punjab | 3 | 18 |
Chennai | 6 | 13 |
Punjab | 6 | 16 |
Chennai | 2 | 16 |
If you have specific questions related to this data or need further analysis (like totals, averages, comparisons), feel free to ask.
Would you like to go into more details or have any questions?
Here are some questions to expand on the
- What is the total sales of OnePlus across all locations?
- What is the average sales of BBK Electronics in Chennai?
- Which location had higher sales for OnePlus in total, Chennai or Punjab?
- What is the difference in sales between OnePlus and BBK Electronics in Punjab?
- What percentage of total sales is made up by BBK Electronics in Chennai?
Tip: Summing and comparing totals can give insights into the performance of different brands in each region.
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Math Problem Analysis
Mathematical Concepts
Statistics
Data Analysis
Arithmetic Operations
Formulas
Total = Sum of individual values
Average = (Sum of individual values) / (Number of values)
Percentage = (Part / Total) * 100
Difference = Larger value - Smaller value
Theorems
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Suitable Grade Level
Grades 5-8
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