Problem $4(1$ point$)$

help you determine which of the plots are linear.note: $\backslash$mp@subsup$\{$e$\}\{\}\{\backslash$wedge$\}$x is entered in Python as np$.$exp$($x$)$

Inverse Functions

In this exercise we investigate the function inverse to $y=sin(Rx),$ where your value of $R$ is given in the statement of Problem $6$ in Childsmath.a$=-2*$np$.$pi

b$=2*$np$.$pi

n$=200$

R$=$ # define R here using your R$-$value from childsmatha numerical value for R$!$x$=$np$.$ linspace $($a$,$b$,$n$)$

y$=$np$.$sin$($R$*$x$)$plt$.$plot$($x$,$y$,$ label $=\text{'}$y$=$sin $($Rx$)\text{'})$plt$.$title$("$Exploring Inverse Trigonometric Functions"$)$

plt$.$xlabel$(\text{'}$x$\text{'})$

plt$.$ylabel$(\text{'}$y$\text{'})$

plt$.$ legend$()$

plt$.$grid$()$

plt$.$show$()$