1. Stating the problem: We need to find the average of all the individual category averages given in the images, then find the average of those averages. 2. Extract all category averages from the text: 87.0, 85.0, 98.0, 81.3, 76.7, 85.0, 75.7, 83.3, 76.4, 89.2, 76.7, 62.7, 55.1, 75.0, 45.0, 58.3, 47.2, 52.0, 62.5, 60.0, 64.0, 85.8, 87.0, 72.5, 69.2, 65.8, 65.3, 60.0, 90.0, 77.0 3. Calculate the average of these category averages: $$\text{Sum} = 87.0 + 85.0 + 98.0 + 81.3 + 76.7 + 85.0 + 75.7 + 83.3 + 76.4 + 89.2 + 76.7 + 62.7 + 55.1 + 75.0 + 45.0 + 58.3 + 47.2 + 52.0 + 62.5 + 60.0 + 64.0 + 85.8 + 87.0 + 72.5 + 69.2 + 65.8 + 65.3 + 60.0 + 90.0 + 77.0 = 2141.5$$ Number of averages = 30 $$\text{Average of averages} = \frac{2141.5}{30} = 71.38$$ 4. Final answer: The average of all the category averages is approximately **71.38**. This means if you consider all the category averages equally, the overall average is about 71.38.