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Given the field of vorticity, together with appropriate boundary conditions, the

ID: 106351 • Letter: G

Question

Given the field of vorticity, together with appropriate boundary conditions, the inverse of the above equation can be used to obtain the corresponding streamfunction field Psi = nabla^-2 zeta. In a similar manner, we can compute the velocity potential X = nabla^-2 nabla middot V. d. If Psi = my, where m is a constant, sketch the rotational wind V_R using either a simple diagram or 1-2 sentences and compute vorticity. e. If Psi = m(x^2 + y^2), where m is a constant, sketch the rotational wind V_R using either a simple diagram or 1-2 sentences and compute vorticity.

Explanation / Answer

d.Given that Si is equal to my where m is the constant and its value depends on the rotational speed of the wind. The rotational wind and the constant m are directly proportional to each other and when wind speed increases the value of m also increases.

Vorticity = mV2

e.From this equation x2 + y2 can be taken as the equation of a parabola. In a parabola there is a rise and then a fall in its structure. Now the rotational speed is same as in case of 'd' were when wind speed increases the value of x and y also increases.

Vorticity=V(x2 + y2)

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