To find the part-to-part ratios in a two-column table, we can set up the ratios based on the provided numbers: 11, 4, 24, 88, 110, and 40.
Assuming the columns represent two different categories (let's call them A and B), we can pair these numbers:
- \( \frac{11}{4} \)
- \( \frac{24}{88} \)
- \( \frac{110}{40} \)
Now we calculate the ratios in simplest form:
- \( \frac{11}{4} = 11:4 \) (already in simplest form)
- \( \frac{24}{88} = \frac{24 \div 24}{88 \div 24} = \frac{1}{\frac{88}{24}} = \frac{1}{3.6667} \) or about \( 1:3.67 \), but simplistically would be \( 3:11 \)
- \( \frac{110}{40} = \frac{110 \div 10}{40 \div 10} = \frac{11}{4} \) (already in simplest form)
So the part-to-part ratios would be:
- From the first pair: \( 11:4 \)
- From the second pair: \( 3:11 \)
- From the third pair: \( 11:4 \)
Summary of the part-to-part ratios in table form:
| Ratio (A:B) | |--------------| | 11:4 | | 3:11 | | 11:4 |
Please clarify if you require a different interpretation of these ratios or further details!