2. A one-liter solution contains Poly (phenylene oxide) (PPO) with a length of 10,000 monomers. In the following calculations, we will use the Flory model and assume that the volume of a lattice unit is the volume of a solvent molecule. a. Use the table of solubility constants and calculate x for Poly(phenylene oxide) in a solution of Benzene (molar mass 78.11 g/mol, and density of 0.8765 g/cm³) and DMF (molar mass 73.09 g/mol, density of 0.948 g/cm³). b. At room temperature kB T = 9.834 × 10^(-22) cal Use the result you got in the previous section and draw a graph of AFmix/kg T as a function of oppo for the two solutions (in software - Excel, Origin, Matlab, etc.). At which o is the minimum obtained? c. Extract from the graph you received the miscibility gap range for both systems. Will the systems be stable for o=0.4? If not - what phases will they break into and what will be the final AFmix/kg T?
2. A one-liter solution contains Poly (phenylene oxide) (PPO) with a length of 10,000 monomers. In the following calculations, we will use the Flory model and assume that the volume of a lattice unit is the volume of a solvent molecule. a. Use the table of solubility constants and calculate x for Poly(phenylene oxide) in a solution of Benzene (molar mass 78.11 g/mol, and density of 0.8765 g/cm³) and DMF (molar mass 73.09 g/mol, density of 0.948 g/cm³). b. At room temperature kB T = 9.834 × 10^(-22) cal Use the result you got in the previous section and draw a graph of AFmix/kg T as a function of oppo for the two solutions (in software - Excel, Origin, Matlab, etc.). At which o is the minimum obtained? c. Extract from the graph you received the miscibility gap range for both systems. Will the systems be stable for o=0.4? If not - what phases will they break into and what will be the final AFmix/kg T?
Chemistry
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ISBN:9781305957404
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Chapter1: Chemical Foundations
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
Transcribed Image Text:2. A one-liter solution contains Poly (phenylene oxide) (PPO) with a length of 10,000
monomers.
In the following calculations, we will use the Flory model and assume that the volume of a
lattice unit is the volume of a solvent molecule.
a. Use the table of solubility constants and calculate x for Poly(phenylene oxide) in a
solution of Benzene (molar mass 78.11 g/mol, and density of 0.8765 g/cm³) and DMF
(molar mass 73.09 g/mol, density of 0.948 g/cm³).
b. At room temperature kB T = 9.834 × 10^(-22) cal
Use the result you got in the previous section and draw a graph of AFmix/kg T as a
function of oppo for the two solutions (in software - Excel, Origin, Matlab, etc.). At which
o is the minimum obtained?
c. Extract from the graph you received the miscibility gap range for both systems. Will the
systems be stable for o=0.4? If not - what phases will they break into and what will be
the final AFmix/kg T?
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