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Frisbee with resistance Re-solve the problem of the frisbee with resistance (given Problem) by using Euler's equations. [Find the time dependencies of ω3 and ω21 + ω22.]
Problem Frisbee with resistance A (wobbling) frisbee moving through air is subject to a frictional couple equal to K ω. Find the time variation of the axial spin λ (= ω · a), where a is the axial unit vector. Show also that a satisfies the equation
A a X a·· + K a X a· + Cλa· = 0.
By taking the cross product of this equation with a?, find the time variation of |a|. Deduce that the angle between ω and a decreases with time if C > A (which it is for a normal frisbee). Thus, in the presence of linear resistance, the wobble dies away.
A flat surface 4m wide and 10m long is exposed to air flow parrallel to its long side. The speed of the air is 55 km/h and the temperature is 5C. If the temp of the surface is constant at 12C, calculate the heat loss from the surface. Air properties ..
For a desalination plant which has a multiple effect evaporator as its main fresh water production system, determine:
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