New posts in Nested Radicals

Multiple Nested Radicals

Determine $x$ such that $\lim\limits_{n\to\infty} \sqrt{1+\sqrt{x+\sqrt{x^2…+\sqrt{x^n}}}} = 2$

Convergence of sequence: $ \sqrt{2} \sqrt{2 - \sqrt{2}} \sqrt{2 - \sqrt{2 - \sqrt{2}}} \sqrt{2 - \sqrt{2 - \sqrt{2-\sqrt{2}}}} \cdots $ =?

What is a proof of this limit of this nested radical?

Square and cubic roots in $\mathbb Q(\sqrt n)$

how to simplify $ 2 \sqrt{2}\left(\sqrt{9-\sqrt{77}} \right) $

Writing $\sqrt[\large3]2+\sqrt[\large3]4$ with nested roots

Something strange about $\sqrt{ 4+ \sqrt{ 4 + \sqrt{ 4-x}}}=x$ and its friends

Proving $\left(\sqrt{x+\sqrt{x+\sqrt{x+\sqrt{x+\cdots}}}}\right)\left(\sqrt{x-\sqrt{x-\sqrt{x-\sqrt{x+\cdots}}}}\right)=x$

Find the value of $\sqrt{10\sqrt{10\sqrt{10...}}}$