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The question from the image appears to be about sales of products by two companies, A and B, across different years (2015, 2016, and 2017). Here’s a structured summary of the problem:

1. **Year 2015**:
   - The number of products sold by A is 1.5 times that of the products sold by B.

2. **Year 2016**:
   - A sold 10% fewer products than in 2015.
   - B sold 14% more products than in 2015.

3. **Year 2017**:
   - The ratio of the number of products sold by A to that sold by B is 3:8.
   - The total number of products sold by A and B combined in all three years is 1 less than the total products sold by B in 2016 alone.

### Task:
Based on the above information, we need to determine the exact number of products sold by A and B in the respective years.

Would you like me to start solving it step by step and outline the required equations?

The number of products sold by A in 2015 is 1.5 times that of the number of products sold by B in that year. Number of products sold by A in 2016 is 10% less than in 2015, and B sold 14% more than in 2015. In 2017, the ratio of products sold by A to that sold by B is 3:8. Total products sold by A and B together in all three years is 1 less than the number of products sold by B in 2016.

Learn how to solve a problem involving the product sales of two companies, A and B, over three years using ratios and percentage changes. This problem covers key algebraic concepts and is suitable for students in Grades 9-10.

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