$$ \square

Question

$$ \square < \sqrt { 130 } < \square $$

UpStudy AI · Accepted Answer

11 < √130 < 12 To find the integers that satisfy the inequality $$ \square < \sqrt{130} < \square $$, we first need to calculate $$ \sqrt{130} $$. Calculating $$ \sqrt{130} $$: $$ \sqrt{130} \approx 11.4018 $$ Now, we need to find the integers that are less than and greater than $$ 11.4018 $$. The largest integer less than $$ 11.4018 $$ is $$ 11 $$, and the smallest integer greater than $$ 11.4018 $$ is $$ 12 $$. Thus, we can fill in the squares: $$ 11 < \sqrt{130} < 12 $$ So the final answer is: $$ 11 < \sqrt{130} < 12 $$

\( \square < \sqrt { 130 } < \square \)

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\( \square < \sqrt { 130 } < \square \)

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