Is 193 a perfect square?

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Is 193 a perfect square?

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Answer 1 · 2018-05-02T14:55:46

No.

Explanation:

The fact that $\sqrt{193}$ $sqrt193$ is an irrational number proves that it is not a perfect square, as $\sqrt{193} = 13.89244$ $sqrt193=13.89244$ without ever having an end.

Furthermore, the surrounding perfect squares are $169$ $169$ and $196$ $196$ , which are $13^{2}$ $13^2$ and $14^{2}$ $14^2$ respectively. Since $169 < 193 < 196$ $169<193<196$ , $193$ $193$ cannot be a perfect square.

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Is 193 a perfect square?

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