In jupyter,

#Code starts here

from IPython.display import display, Math

from sympy import $*$

$$

x $=$ symbols$(\text{'}$x$\text{'})$ #designates the variable x as a symbol

y$=$integrate$(2*$x$**4)$ #integrates the function $2$x$^4($i$.$e$.,$ finds the antiderivative$)$

display$($Math$($f$\text{'}$ y $=\{$latex$($y$)\}\text{'}))$ #displays the computed antiderivative

z $=$ diff$($y$)$ #differentiates the antiderivative; you should recover the original function $2$x$^4$

display$($ Math$($f$\text{'}$ z $=\{$latex$($z$)\}\text{'}))$ #displays this check

#Code ends here

$2.$ Run the code above you have copied into a cell and make sure it produces the correct output. There should be two results being displayed: the antiderivative and the original integrand.

$3.$ Now open a second cell and write new code $($use the above as a guide$)$ to find the antiderivative of y$=$x$/$sqrt$(1-4$x$^2).$ Be sure to display the answer.