WeBWorK Standalone Renderer

Suppose

$f(x) = -4 + 34 x^1 + 32 x^2 - 17 x^3 - 5 x^4 + 1 x^5$

is factored using Horner's Method into the nested form

$f({\color{Blue} x}) = -4 + {\color{Blue} x}$ $( 34 + {\color{Blue} x}$ $( 32 + {\color{Blue} x}$ $( -17 + {\color{Blue} x}$ $( -5 + {\color{Blue} x}$ $(1)$ $)$ $)$ $)$ $)$

Then

$f({\color{Blue} -3}) = -4 + {\color{Blue} -3}$ $( 34 + {\color{Blue} -3}$ $( 32 + {\color{Blue} -3}$ $( -17 + {\color{Blue} -3}$ $( -5 + {\color{Blue} -3}$ $($ $)$ $)$ $)$ $)$ $)$

$f({\color{Blue} -3}) = -4 + {\color{Blue} -3}$ $( 34 + {\color{Blue} -3}$ $( 32 + {\color{Blue} -3}$ $( -17 + {\color{Blue} -3}$ $($ $)$ $)$ $)$ $)$

$f({\color{Blue} -3}) = -4 + {\color{Blue} -3}$ $( 34 + {\color{Blue} -3}$ $( 32 + {\color{Blue} -3}$ $($ $)$ $)$ $)$

$f({\color{Blue} -3}) = -4 + {\color{Blue} -3}$ $( 34 + {\color{Blue} -3}$ $($ $)$ $)$

$f({\color{Blue} -3}) = -4 + {\color{Blue} -3}$ $($ $)$

$f( {\color{Blue} -3} ) =$

You can earn partial credit on this problem.