WARNING: Please send your result via the Slack program by a simple message. Please avoid

any attachment! Please send me a numerical solution! Deadline: next Monday.

A certain amount of ideal gas performs the following $12341$ cycle. $P_0,V_0,T_0$ and $f$ parameters

are known. $P_0\frac{V_0}{T_0}$ is assumed to be $1$ joule$/$kelvin$.$ Find the entropy changes $S$ for every part of

the cycle, then add up all the absolute values

${\displaystyle \underset{i=1}{\overset{4}{}}}|S_i|=S_{abs}$

$S_{abs}$ will be a pure number and I am interested in about its value. Hint: this number cannot be zero!

Only the algebraic sum of the entropy changes will be zero.

The possible values of $f$ and $x$ are the following:

The value of $x$ must be the number of your birth month $(n)$ plus $1.$ So $x=n+1.$ The value of $f$

can be chosen freely.

The sum of the absolute values of the entropy changes must be calculated.

Please send it via the Slack program by a simple message. Please avoid any attachment! In the

message you need to indicate your name, your neptun code, $S_{\frac{?}{abs}}$ the number of your birth month, $x$

and $f$ as well.

cv$=$f$/2,$ cp$=($f$+2)/2,$ as x and f take any value from table$)$