Question

Using rational approximations, what statement is true? (1 point)
3 > V9
> V9
3 < V9
т < V9

Answer 1

To evaluate the statement involving \( V9 \) (assuming \( V9 \) represents \( \sqrt{9} \)), we first calculate \( \sqrt{9} \).

\[
\sqrt{9} = 3
\]

Now we can analyze the statements provided:

1. **3 > V9**: This means \( 3 > \sqrt{9} \), which is false because \( 3 = \sqrt{9} \).
2. **V9 > 3**: This means \( \sqrt{9} > 3 \), which is also false because \( 3 = \sqrt{9} \).
3. **3 < V9**: This means \( 3 < \sqrt{9} \), which is false since \( 3 = \sqrt{9} \).
4. **т < V9**: It’s unclear what "т" represents, but assuming it's a typo or placeholder, we cannot evaluate it without more context.

Since none of the first three statements are true, and we cannot evaluate the fourth without additional information, none of the provided statements are correct based on \( \sqrt{9} = 3 \). The most accurate conclusion is simply that \( V9 = 3 \).