Matlab Project

Calculate $\sqrt[3]{\text{S}\text{I}\text{D}using\text{R}\text{e}\text{g}\text{u}\text{i}\text{a}\text{F}\text{a}\text{l}\text{s}\text{i}}$

SID NUMMBER $=50320900$

$\sqrt[37]{\text{S}\text{I}\text{D}}=x{x}^{37}-$ SID $=f(x)=x^{37}-N$

What woold you like to do is to find the rout

$f(x)=0$:$x^{37}-N=0$

Falsi will give an approximation

Find $x$ within an accuracy of

$lon=0\mathrm{.}0001$

Print: The $1^{st}$ three row and the last three rows of your coutput

# of iteration $k=,x_k=,y_k=F(x_k)=$

The final result shacid be

The Methud converged for $k=$

The approximation of $x=\sqrt[3]{\text{S}\text{I}\text{D}}{x}_k$