We assume that our computer has a precision only to $2$ decimal

points. For $1.$ f$($x$)=2$

$2.$ f$($x$)=2$x $+1$

$3.$ f$($x$)=2$x$^2+$ x

$4.$ f$($x$)=$ x$^$n $+$ n for n $=3$

$5.$ f$($x$)=2$x

$6.$ f$($x$)=$ e$^$x$+1$

$7.$ f$($x$)=3^$x

$8.$ f$($x$)=$ log $($x $+1)$

$9.$ f$($x$)=$ sin$($x $+\backslash$pi $/6)$

$10.$ f$($x$)=($e$^$x $$ e$^$x$)/2$ functions $,$ plot the first

three iterations of the secant method starting at point x$0=2.$

Plot the function f$()$ in green, the first secant line in red, the

second secant in blue, and the third secant in green. You will

have one plot for each function. $($as before, take $3<=$ x $<=3,$

for trigonometric functions assume that x is in radians$)$ can i get a python code of each function seperately please