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1115611\times \frac{\sqrt{525}}{\sqrt{551}}
Rewrite the square root of the division \sqrt{\frac{525}{551}} as the division of square roots \frac{\sqrt{525}}{\sqrt{551}}.
1115611\times \frac{5\sqrt{21}}{\sqrt{551}}
Factor 525=5^{2}\times 21. Rewrite the square root of the product \sqrt{5^{2}\times 21} as the product of square roots \sqrt{5^{2}}\sqrt{21}. Take the square root of 5^{2}.
1115611\times \frac{5\sqrt{21}\sqrt{551}}{\left(\sqrt{551}\right)^{2}}
Rationalize the denominator of \frac{5\sqrt{21}}{\sqrt{551}} by multiplying numerator and denominator by \sqrt{551}.
1115611\times \frac{5\sqrt{21}\sqrt{551}}{551}
The square of \sqrt{551} is 551.
1115611\times \frac{5\sqrt{11571}}{551}
To multiply \sqrt{21} and \sqrt{551}, multiply the numbers under the square root.
\frac{1115611\times 5\sqrt{11571}}{551}
Express 1115611\times \frac{5\sqrt{11571}}{551} as a single fraction.
\frac{5578055\sqrt{11571}}{551}
Multiply 1115611 and 5 to get 5578055.