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A spherical water tank of radius R=4m is emptied through a small circular hole of radius r=.02m at the bottom. The top of the tank is open to the atmosphere. The instaneous water level h in the tank can be determined from the solution of the following ODE:
dh/dt=(-r^2*sqrt(2gh))/(2hR-h^2)
where g=9.8m/s^2. If the intial (t=0) water level is h=6.5m, find the time required to drain the tank to a level of h=.5m.
b) use one of MATLAB's built in functions for solving an ODE
Show all the steps in the mechanism for the following reaction, When benzene is mixed with deuterated sulfuric acid, deuterium is slowly incorporated onto the ring. Show the mechanism for this reaction and explain how this relates the sulfonation of ..
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