Write the Newton recursive function $NM(f,fp,x)$ to find the root of the $f(x)=0$ function.

$f=$ function $f(x)$ whose root you are

searching for

$fp=$ derivative $f^{\text{'}}(x)$

$x=$ initial estimate of the root

Within the function consider an error tolerance of $1E-3,$ i$.$e$.,\frac{?}{abs}(f(x))1e-3$ will stop recursion.

PruebaX$=2$# input initial x valuedef f$($X$)$:return X$**2-2\mathrm{.}0$def fp$($X$)$:return $2*$Xprint$("$ROOT$=\%\mathrm{.}5$F$"\%$NIM$($f$,$ fp$,$X$))$ResultadoROOT$-1\mathrm{.}41422$

Write the Newton recursive function $NM(f,fp,x)$ to find the root of the $f(x)=0$ function.

$f=$ function $f(x)$ whose root you are

searching for

$fp=$ derivative $f^{\text{'}}(x)$

$x=$ initial estimate of the root

Within the function consider an error tolerance of $1E-3,$ i$.$e$.,\frac{?}{abs}(f(x))1e-3$ will stop recursion.

Write the Newton recursive function $NM(f,fp,x)$ to find the root of the $f(x)=0$ function.

$f=$ function $f(x)$ whose root you are searching for

$fp=$ derivative $f^{\text{'}}(x)$

$x=$ initial estimate of the root

Within the function consider an error tolerance of $1E-3,$ i$.$e$.,\frac{?}{abs}(f(x))1e-3$ will stop recursion.

Por ejemplo: