Prandtl-Meyer expansion. For supersonic flow in the figure below a) Derive the equation for r(a) describing...
M 3. Consider a scenario in which supersonic flow is expanded and turned by 150 through a Prandtl-Meyer expansion wave/fan. Consider the gas to be calorically perfect Air with upstream properties as follows: M1 = 4, P = 20 kPa, T = 250 K. Find: 0-150 M2 (a) freestream Prandtl-Meyer function, Vi. (b) downstream Mach number, M2. (c) downstream static pressure, P2. (d) downstream static temperature, T2.
A nozzle is designed to deliver a supersonic air flow, R = 287 J/Kg/K, of Mach M = 2.19 The reservoir has a pressure of p0 = 648kPa and T0= 300K. The nozzle exit has an area of 0.233 m^2. The nozzle flow exits into an environment that is kept at constant pressure pb which matches the exit pressure of the nozzle. As long as there are no shock waves appearing in – or outside the nozzle, the complete flow...
Question 2.8 Refering to the figure below, a supersonic flow with upstream Mach number, M, static pressure, pi, and static temperature, Ti, as specified in the table below, encounters a corner with a turning angle ore Determine the angle of the oblique shock, ?, the angle of the reflected wave, q, the Mach numbers M2 and M, and the downstream static pressure Ps and static temperature Ty Mi P1 M3 P3 T3 Design Data Value Unit Mach number (M) Static...
Air flow is induced in an insulated tube of 7.16 mm diameter by a vacuum pump. Air is drawn from a room where stagnation pressure is 101 kPa (abs) and stagnation temperature 23 °C, through a smoothly contoured converging nozzle. At station (1), where the converging nozzle joins the constant area tube, the static pressure is 98.5 kPa (abs). At section (2), located some distance downstream in the constant area tube, the air temperature is 14 °C. Determine a) the...
Consider the supersonic flow over a 5° half-angle wedge at zero angle of attack, as sketched in figure below. The freestream Mach number ahead of the wedge is 2.0, and the freestream pressure and density are 1.01 × 105 N/m2 and 1.23 kg/m3, respectively (this corresponds to standard sea level conditions). The pressures on the upper and lower surfaces of the wedge are constant with distances and equal to each other, namely, Pu = Pl = 1.31 × 105 N/m2....
How to use Bernoulli equation to derive air mass flow? Please give me a more detailed process, thank you very much example: tange * HTC2C155 2 pipe wall jave t r easure flow speed - decreases Tut de pressure or limites flow rate n orifice plate Few @EVA , van fit fege. Att 1 Pi-p= 2 I (Vok mys & A V2 = A prop (volume flow rate). ੨ Pvr ( 4 ) (-ਨਾ ਆ oh=fgh Water
A. In the table below, identify which of the circled terms of the governing equations can be neglected by the given assumption. Write the number of the term in the table. Some assumptions relate to multiple terms, include them all. B. Write the mathematical equations describing the appropriate boundary conditions and identify them in words. C. Applying the appropriate boundary conditions, solve the differential equation remaining after appropriate terms have been neglected to determine the velocity profile in the film: d^2(w)/dx^2 =...
lustrated in the figure below. The flow cross section area is constant at a value of 9000 mm2. The flow pressures at the entrance and exit of the bend are 210 and 172 kPa, respectively. Calculate the horizontal 5 m/s. The (x and y) components of the anchoring force needed to hold the bend in place. (a) What is the density of the water? (b) What is the mass flow rate of water through the system? kg/m3 (a) p- Click...
BIG UPVOTE FOR RIGHT ANSWER Viscous fluid flow 2nd edition Frank White I need answer of 2.17 I have attached 2.14 question and solution for reference. 2.17 As an extension of Prob. 2-14, consider the heat-transfer aspect by assuming a uniform entrance profile T = To and an exit profile approximated by T(r) = T0(1.5 + 0.5r2/ri). For flow with constant (p, F, cp, k) and negligible kinetic- and potential-energy changes, use the integral relations to compute the total heat...
Please answer part c this question has been posted previously was given the wrong answer To understand how the linear momentum equation is derived from Reynolds transport theorem and to use the equation to calculate forces. The Reynolds transport theorem(DNDt)syst-aatJcvηρdVtfcsqpVdA relates the change in an extensive quantity N for a system of Lagrangian particles (the left side) to the changes in an intensive quantity η:nm, where m is the mass of the system, in a Eulerian control volume that initially...