State and prove Liouville's Theorem. (q.p+dp) B р q` speed A (an) ↑p (q +dq.p+dp) C D (q dq,p)
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- a projectile with a mass of 10 g and a speed of 600 m / s hits an ice block at 0 ° C, where it stops. Find the mass of melted ice when it is known that the melting point is 3.33 × 10⁵ J / kgEx. 48 At what temperature will helium molecules have the same R.M.S. velocity as that of hydrogen at N.T.P. ? (M, = 4, M, = 2)Ex 48 At what temperature will helium molecules have the same R.M.S. velocity as that of hydrogen at N.T.P. ? (MHe = 4, MH = 2)
- Given vectors a=(5,3) and b=(-1,-2) Find the x-component of the resultant vector: T` = 2 a + 36Carbon dioxide gas, CO2, travels at about 340 m/s at room temperature. What is the travel rate (velocity) of helium, He, at the same temperature?(0, 1, 0) is Consider a two-dimensional incompressible flow in the xz plane: u = - ey x Vo, where e the unit vector perpendicular to the xz plane. Denote the two velocity components in the xz plane as u and w in the x, z directions, respectively. Write down the expressions for them in terms of o. If the function of o assumes = x2² calculate the values of u and w at the coordinate x = = 2, z = 1. Ou= Ou= 86 əz > Ou=- - 86 əx W= ap dz 7 W= W= 8p Əz ap əz " ap " əI u = 4, w = -1 u = -1, w = 4 u = −4, w = 1 86 0₂7 86 Ou=- W=- u= -1, w = -4 5 dr =
- Q.1:: 12 kg of air per minute is delivered by a centrifugal air compressor It enters the compressor at a velocity of 12 m/s with a pressure of 1 bar and specific volume of 0. 5 m²/kg and leaves at a velocity of 90 m/s with a pressure of 8 bar and specific volume of 0.14 m/kg. The increase in enthalpy of air passing through the compressor is (hz-h: = 150 kJ/kg) and heat loos to the surroundings at a rate of 700 kJ/min. Assume the inlet and discharge line are at the same level. Answer the following: a. What are the main assumptions b. Calculate the power required to drive the compressor, in kW c. Calculate the ratio of inlet and outlet pipe diameter? Air out Boundary Centrifugal compressor di Air inThe gas law for a fixed mass mm of an ideal gas at absolute temperature T, pressure P, and volume V is PV=mRT, where R is the gas constant. Find the partial derivative (∂P/∂V) (∂V/∂T) (∂T/∂P) = ?Two systems A and B, of identical composition, are brought together and allowed to exchange both energy and particles, keeping volumes VA and VB constant. Show that the minimum value of the quantity (dEA/dNA) is given by HATB – HBTA TB – TA where the u's and the T's are the respective chemical potentials and temperatures. I B 圖 回 !!!