Generate a simulink model for a balloon with an inlet with a flow in $.$ The inlet has a triangular wave signal and $0\mathrm{.}5$ Hz and max flow of $100$ ml$.$ Pressure in the balloon is defined by and is the volume within the balloon. Compliance within the balloon is $0\mathrm{.}005$ ml$/$mmHg$.$ The outlet of the balloon has a flow out of with resistance R $=170$ mmHg$/($ml$/$sec$)$ and a volume out of ml$.$ Show the graphs for Qin, volume of the balloon vb$($t$)$ and flow out and volume out. Additionally explain what happens to the above components when the compliance is changed to $0\mathrm{.}5$ ml$/$mmHgGenerate a simulink model for a balloon with an inlet with a flow in Qin. The Qin has a triangular wave signal function f$($t$)$ with a wave period of $6$ seconds. The peak occurs at the first sec and declines to $0$ or no flow by the second sec$.$ no flow occurs for the next $4$ seconds. At the sixth sec the function begins to increase to $100$ once more and reaches is at $7$ seconds. The signal then goes down to no flow by eight seconds. Max inflow in the inlet is $100$ ml$.$

Pressure in the balloon is defined by P$($t$)$ and Vb$($t$)$ is the volume within the balloon. Compliance within the balloon is $0\mathrm{.}0125$ ml$/$mmHg$.$ The outlet of the balloon has a flow out of Qout$($t$)$ with resistance R $=250$ mmHg$/($ml$/$sec$)$ and a volume out of Vout$($t$)$ml$.$ Show the graphs for Qin, volume of the balloon vb$($t$)$ and flow out Qout$($t$)$ and volume out Vout$($t$).$Rubber Balloon #$2$Rubber Balloon #$3$