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2.7=\frac{k\sqrt{13.1}}{\left(\sqrt{13.1}\right)^{2}}
Rationalize the denominator of \frac{k}{\sqrt{13.1}} by multiplying numerator and denominator by \sqrt{13.1}.
2.7=\frac{k\sqrt{13.1}}{13.1}
The square of \sqrt{13.1} is 13.1.
\frac{k\sqrt{13.1}}{13.1}=2.7
Swap sides so that all variable terms are on the left hand side.
k\sqrt{13.1}=2.7\times 13.1
Multiply both sides by 13.1.
k\sqrt{13.1}=35.37
Multiply 2.7 and 13.1 to get 35.37.
\sqrt{13.1}k=35.37
The equation is in standard form.
\frac{\sqrt{13.1}k}{\sqrt{13.1}}=\frac{35.37}{\sqrt{13.1}}
Divide both sides by \sqrt{13.1}.
k=\frac{35.37}{\sqrt{13.1}}
Dividing by \sqrt{13.1} undoes the multiplication by \sqrt{13.1}.
k=\frac{27\sqrt{1310}}{100}
Divide 35.37 by \sqrt{13.1}.