To evaluate the statements about the products in question, let's analyze both examples.
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About the product of \(323\) and \(109\):
- \(109\) is greater than \(1\).
- Therefore, the product of \(323\) and \(109\) is indeed greater than \(323\).
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About the second product, which involves \(3\) and \(2/3\) (or \(3 \frac{2}{3}\)) and \(10/9\):
- First, we compute \(3 \frac{2}{3}\) which is equivalent to \(11/3\).
- And since \(10/9\) is greater than \(1\), \( \frac{11}{3} \times \frac{10}{9} \) will be greater than \( \frac{11}{3} \).
Based on this analysis, the correct statement is:
Because 109 is greater than 1, the product of 323 and 109 is greater than 323. Because 10 over 9 is greater than 1, the product of 3 and 2 over 3 and 10 over 9 is greater than 3 and 2 over 3.