Using calculus (or algebra), how would I solve an infinite exponent tower such as this?
$$c_0x^{c_1x^{c_2x^{c_3x^{.^{.^.}}}}}=a$$
Where $c_0=1$ and $c_{n+1}=\frac{c_n}{2}$ for $n=0,1,\ldots$ and $a>0$.
Using calculus (or algebra), how would I solve an infinite exponent tower such as this?
$$c_0x^{c_1x^{c_2x^{c_3x^{.^{.^.}}}}}=a$$
Where $c_0=1$ and $c_{n+1}=\frac{c_n}{2}$ for $n=0,1,\ldots$ and $a>0$.
Copyright © 2021 JogjaFile Inc.