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Question: Air emerges from the axisymmetric nozzle shown in Fig. at a centerline velocity of 10tnl« at 1 atm pressure and 219C. Assuming an essentially constant-density and constant-temperature process (and this is ensured by the low velocity), calculate the displacement thickness of the boundary layer at the nozzle throat, assuming that the free-stream velocity along the inner surface of the nozzle varies linearly with distance; starting with u = 0 at the sharp corner. Calculate the air mass flow rate through the nozzle and the overall pressure drop through the nozzle. On the basis of these results, discuss the concept of a nozzle "discharge coefficient." What would be the discharge coefficient of this nozzle? If you were to define a Reynolds number based on throat diameter and mean velocity, how would the discharge coefficient vary with Reynolds number?
Binary search tree, and postorder and preorder traversal Determine the shortest path in Graph
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