https://file.aiquickdraw.com/mathbot/file/1726390333169yg429jfw.jpg

To address questions 11 to 15 based on the image, here’s the information extracted from the problem:

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A shopkeeper has five bags of rice, each with different weights. The shopkeeper can only measure three at a time (since the weighing pan supports a total of 80 kg). The measurements for the combinations of three bags are:

- 95 kg, 150 kg, 225 kg, 120 kg, 145 kg, 175 kg, 170 kg, 200 kg, 195 kg, and 145 kg.

The task is to determine:

11. What is the weight of the lightest bag?
12. How much did the heaviest bag weigh?
13. What is the average weight of all the five bags?
14. What is the weight of the bag which weighs less than the two heaviest but more than the two lightest?
15. What is the difference between the weights of the second heaviest and the second lightest bags?

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### Let's break it down and calculate:

Let the five bags' weights be \( a, b, c, d, e \) in ascending order. The problem essentially provides the sum of weights for each combination of three bags.

We can solve this systematically by considering combinations and solving for the individual weights. I'll calculate the results now.It seems like I can’t do more advanced data analysis right now. Please try again later.

Would you like me to attempt a simpler method to solve the problem manually, or provide guidance on how you can approach it?

Let me know if you would like help with any specific step.

Solve 11-15 based on the given weight combinations for five rice bags.

Learn how to solve a problem involving finding the weights of five rice bags from the sum of different combinations of three bags. Using logical deduction and system of equations, this problem provides a detailed step-by-step approach for Grades 10-12.

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