Generate a simulink model for two balloons connected in tandem$.$ On the left end of the first balloon is an inflow of 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 first balloon is defined by P$1($t$)$ and Vb$1($t$)$ is the volume within the first balloon. Compliance within the first balloon is $0\mathrm{.}01$ ml$/$mmHg$.$ The outlet of the balloon on the right side has a flow out of Q$1($t$)$ with resistance R$1=100$ mmHg$/($ml$/$sec$).$ This flow out with given resistance is connected to the second balloon on its left side. The second balloon$$s pressure is defined by P$2($t$)$ and Vb$2($t$)$ is the volume within the second balloon. Compliance within the second balloon is $0\mathrm{.}05$ ml$/$mmHg$.$ The outlet of the balloon on the right side has a flow out of Q$2($t$)$ with resistance R$2=10$ mmHg$/($ml$/$sec$)$ and a volume out of Vout$($t$)$ml$.$ Show the graphs for Qin, Vb$1($t$),$ Q$1($t$),$ P$1($t$),$ Vb$2($t$),$ Q$2($t$),$ P$2($t$),$ and volume out Vout$($t$).$ Assume there is no atmospheric pressure