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Two velocity components of a steady, incompressible, three-dimensional flow field are known: u=2ax+bxy+cy2v=axzbyz2 where a,b, and c are constants. a) Find an expression for the
Two velocity components of a steady, incompressible, three-dimensional flow field are known: u=2ax+bxy+cy2v=axzbyz2 where a,b, and c are constants. a) Find an expression for the missing velocity component, w, as a function of x,y, and z (assume that the integration constant is zero). For this problem, you do not need to know whether gravity is significant or whether this flow is occurring in a Newtonian fluid. Explain why not. b) Show whether this flow is rotational or irrotational. Explain in your own words what it means for a flow to be "rotational" (draw a picture)
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