Problem:
Find all roots of the following function: $\frac{(-6 x-5)^2-1}{(-6 x-5)^2+1}-\sqrt[3]{-x-3}=0$
Answer:
$\left\{\left\{x\to \text{Root}\left[5832 \text{$\#$1}^7+52488 \text{$\#$1}^6+177876 \text{$\#$1}^5+313092 \text{$\#$1}^4+317466 \text{$\#$1}^3+188064 \text{$\#$1}^2+60787 \text{$\#$1}+8319\&,1\right]\right\}\right\}$
{'source': 'AMPS', 'file': 'amps/mathematica/algebra/find_roots/8819.txt'}