Use the Secant method, and False position method to approximate a solution of x$^2-1-$e$^((1-$x$^2))=0$ in $[0,-2]$ within the accuracy $10^(-5).$

Find the number of iterations needed for each method to get this accuracy.

In each iteration, display the iteration number, approximation, and accuracy for all methods.

Use this formula

For false

Pn$+1=$ bn $-$ f$($bn$)($an $-$ bn$)/($ f$($an$)-$f$($bn$))$

Secant

: x$2=$x$1-$f$($x$1)($x$1-$x$0)/$

$($ f$($x$1)-$f$($x$0))$

a$=0$ b$=-2$

X$0=0$ b$=-2$

So now show me all iterations to reach accurate $10^-5$

Do it manually by caculation and script code in matlab and show me all results and iterations

Note: i need both matlab results and manual calculations is same.