$(8$ points$)$ With the help of google sheets, estimate $x^{\text{'}}(2)($a$.$k$.$a$.$ the derivative $x^{\text{'}}(t)$ at $t=2).$ For this problem, $x(t)=\sqrt[\phantom{2}]{2t-1}.$ All your work MUST be done on google sheets. Please include your estimation of $x^{\text{'}}(2)$ and highlight the cell by coloring the cell in yellow or another color. Share the link and be sure that it "everyone with the link" has access $($edit access, so I can write on it$).$

NOTE: To calculate $\sqrt[\phantom{2}]{2t-1}$ you must write in google sheets the command $=$sqrt$(2$a$35-1)$ to obtain the value of $x$ evaluated in input that is in cell A$35($in other words, you are calculating $x(A35).$

Approximate the derivative from the left. This means to give values of $t_2$ smaller than $t$ but closer and closer so $t$ is closer to $0.$

$\backslash$table$[[t,t_2,t=t_2-t,x(t),x(t_2),x,\frac{x}{}t$

Approximate the derivative from the right. This means to give values of $t_2$ bigger than $t$ but closer and closer so $t$ is closer to $0.$

$\backslash$table$[[t,t_2,t=t_2-t,x(t),x(t_2),x,\frac{x}{}t$