Solve the equation for the indicated variable. (Leave \pm in the answer as needed.)
\[
J=\frac{d A}{n^{2}} \text { for } n
\]
$\mathrm{n}=\square$ (Rationalize all denominators.)
Final Answer: \(n=\boxed{\pm \sqrt{\frac{d A}{J}}}\)
Step 1 :Multiply both sides of the equation by \(n^{2}\) to get \(Jn^{2}=dA\).
Step 2 :Divide both sides of the equation by \(J\) to get \(n^{2}=\frac{dA}{J}\).
Step 3 :Take the square root of both sides of the equation to solve for \(n\).
Step 4 :Final Answer: \(n=\boxed{\pm \sqrt{\frac{d A}{J}}}\)