= 0,
with C1 and C2 as constants of integration, is
around a circle with center at z = 0 and radius = 8 (where z is a complex number and i = ), is
over the surface of a sphere of radius = 3 with center at the origin and surface unit normal n pointing away from the origin. Using the Gauss divergence theorem, the value of this integral is
1 is
Recycle (R) Feed (F) Mixed feed Effluent
5 wt % salt 10 wt % salt Desalination
unit
If the overall recovery of pure water (through stream W) is 0.75 kg/kg feed, then the recycle ratio (R/F is
Assuming the flow to be steady and laminar in both drain pipes, if the volumetric flow rate in the larger pipe is 16 times of that in the smaller pipe, the ratio D1/D2 is
?x = 2 (x + y); ?y = 3 (y + z);
where x, y, z are in metres and velocities are in m/s. Then the z-component of the velocity vector (vz) of the flow for the boundary condition vz = 0 at z = 0 is
The self-view factor of radiation for the curved surface 2 is
The total moisture content of the solid is X and it is exposed to air of relative humidity H. In the table below, Group Ilists the types of moisture, and Group II represents the region in the graph above
Group I Group II
Which ONE of the following is the correct match ?
Data :
Inlet concentration of A = 4.0 k.mol/m3
Density of reaction moisture (independent of temperature = 1200 kg/m3
Average heat capacity of feed stream (independent of temperature) = 2000 J/kg.k
Heat of reaction (independent of temperature) = –120 kJ/mol of A reacting
If the maximum allowable temperature in the reactor is 800 K, then the feed temperature (in K) should not exceed.
The mean residence time of the fluid in the reactor (in minutes) is
Q.1 – Q.20 carry one mark each.
Which ONE of the following statements is TRUE ?
Cj is the concentration of j at time t
Nj is the number of moles of j at time t
V is the reaction volume at time t
t is the reaction time.
The rate of reaction for species j is defined as
Process Calculations and Thermodynamics: Laws of conservation of mass and energy; use of tie components; recycle, bypass and purge calculations; degree of freedom analysis. First and Second laws of thermodynamics and their applications; equations of state and thermodynamic properties of real systems; phase equilibria; fugacity, excess properties and correlations of activity coefficients; chemical reaction equilibria.
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