Assume that an already programmed Horner's Method function has been made that can be called using the syntax

Horners $($ coeffs $,$ x $).$ The variable coeffs is an array of coefficients in increasing order of the powers. You do not

need to reproduce the code for Horner's Method itself.

Use Reduction to Horner's Method to find an efficient way to evaluate P $($x $)=2$ x$^54$ x$^10+3$ x$^15+$ x$^20.$ Just find an

algebraic expression that uses Horners $($ coeffs $,$ x $),$ you do not need to provide any code here.