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Problem 2 (20 points) Consider a subsonic compressible flow in cartesian coordinates (x and y in...
Problem 2 (20 points) Consider a subsonic compressible flow in cartesian coordinates (x and y in meters), with velocity potential: 70 -211-My °(x, y) = Vox+ sin 27 x VI - M For an altitude of 10 km and velocity of 240 m/s, Calculate M, P, and T for the location (0.10 m, 0.15 m).
There is a subsonic compressible flow given in cartesian coordinates in meters. It has the velocity potential: Given an altitude of 10 km and a velocity of 240 m/s, find M,p, and T with the location (0.10 m, 0.15 m)
1. (15 pts.) The velocity potential of a subsonic compressible airflow in Cartesian coordinates is given by x, y) 1-м The freestream properties are given by V 214 m/s, po1 atm, andT is a perfect gas. At the location (x,y) = (0.06 m, 0.06 m), calculate a. the flow velocity. b. the pressure using the linear theory. 288 K. Assume air
Consider a sinusoidal coordinate system (u, w). The transformation of the coordinates cartesian (x, y) to parabolic coordinates are given by: u(x,y) = x, q(x, y) = y - a sin (bx), with a and b constants. (a) Obtaining the inverse transformation, from get the metric in the sinusoidal system. (b) Assumes that an observer moves with constant velocity v those components are v^x = v and v^y = 0. What is the speed of the observer in the system...
please help me. Z=x+ly Ideal potential flow field with velocity vector in 2- dimensional virtual (x, y) plane Complex potential function of a fluid flowing through a range with a volumetric flow m and F(2) = aperture range is given with. Where In; natural logarithmic function and sinh; sinus is hyperbolic function abbreviation, m and b are constant. Find the velocity components in Cartesian coordinates for this flow area in (sinh (5)
Consider the flow field represented by the velocity potential φ = Ax+Bx2−By2, where A = 1 m/s, B = 1 s−1, and the coordinates are measured in meters. Obtain expressions forthe velocity field and the stream function. Using water as the working fluid, calculate the pressure difference between the origin and the point (x,y) = (1,2). What is the volume flow rate (per unit depth) between streamlines passing through these two points?
(8%) Problem 3: In a particular Cartesian coordinate system, a particle has coordinates X(t) = 2sin(31) + C. y= 0, z=0. where t is in seconds, x is in meters, and C is a constant to be determined by the data. At t=0 the particle was at x = 1 m. 14% Part (a) Find the value of constant C, in meters. C=1 Correct! * 14% Part (b) Find the instantaneous velocity, in meters per second, at 1-1.5 S. vy(t)...
Show Work Problem 6. Find the x coordinates of all points on the curve y = sin x· cos x , x € (0,27), where the tangent line is horizontal. Problem 7. Let f(2) = 3, f '(2) = 4, g(2) = 3, g'(3) = 2. Find (gºf)'(2) Problem 10. A rocket travels vertically at a speed of 1200 km/h. The rocket is tracked through a telescope by an observer located 16 km from the launching pad. Find the rate...
Problem 4 (20 points) Consider the flow net shown below: The sides of the region are groundwater divides; the top boundary is the water table; and the bottom is an impermeable boundary. A) Label the equipotential with the appropriate value of hydraulic head (m); B) Draw arrows on the streamlines indicating the direction of groundwater flow; C) Label all recharge and discharge areas; D) Indicate at least one area within the flow net where flow is relatively fast, and one...
Problem 1 (20 points) Consider the differential equation for the function y given by 4 cos(4y) 40e 2e) cos(8t)+5 eu 2t) sin(8t)/ - 12e - 0. 8 sin(4y) y a. (4/20) Just by reordering terms on the left hand side above, write the equation as Ny + M 0 for appropriate functions N, M. Then compute: aN(t, y) ayM(t, y) b. (8/20) Find an integrating factor If you keep an integrating constant, call it c (t) N and M M,...