Consider a binary system described by a two-constant Margules model. Begin by deriving an expression for...

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Consider a binary system described by a two-constant Margules model. Begin by deriving an expression for RT G. RT da . Recall that 1 d²G RT dx² 1 d² GIM 1 d²GEX RT da RT dx + For each set of values for A and B, determine whether LLE exists by plotting d²G/dx² vs x₁. If LLE exists, calculate the composition of the two phases using Python. (a) A/RT=3.1239 and B/RT = 0.6672. (b) A/RT=2.1185 and B/RT = -0.0456. (c) A/RT = 1.0217 and B/RT = 1.0134. Note that you can solve this problem without ever specifying RT. Consider a binary system described by a two-constant Margules model. Begin by deriving an expression for RT G. RT da . Recall that 1 d²G RT dx² 1 d² GIM 1 d²GEX RT da RT dx + For each set of values for A and B, determine whether LLE exists by plotting d²G/dx² vs x₁. If LLE exists, calculate the composition of the two phases using Python. (a) A/RT=3.1239 and B/RT = 0.6672. (b) A/RT=2.1185 and B/RT = -0.0456. (c) A/RT = 1.0217 and B/RT = 1.0134. Note that you can solve this problem without ever specifying RT.

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Very simple answer I have solved it on my software I ll show the solution below a ART 31239 and B... View the full answer