To compare the two fractions \( \frac{6}{10} \) and \( \frac{4}{6} \), we can convert them to decimal form or find a common denominator.
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Convert \( \frac{6}{10} \) to decimal: \[ \frac{6}{10} = 0.6 \]
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Convert \( \frac{4}{6} \) to decimal: \[ \frac{4}{6} = \frac{2}{3} \approx 0.6667 \]
Now we can compare:
- \( 0.6 \) (which is \( \frac{6}{10} \))
- \( 0.6667 \) (which is \( \frac{4}{6} \))
Since \( 0.6 \) is less than \( 0.6667 \), we can conclude that:
\[ \frac{6}{10} \text{ is less than } \frac{4}{6} \]
Therefore, the correct phrase to insert is "is less than."