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-rw-r--r--Physical_And_Chemical_Equilibrium_For_Chemical_Engineers/ch1.ipynb23
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diff --git a/Physical_And_Chemical_Equilibrium_For_Chemical_Engineers/ch1.ipynb b/Physical_And_Chemical_Equilibrium_For_Chemical_Engineers/ch1.ipynb
index 48ad85eb..23e275b1 100644
--- a/Physical_And_Chemical_Equilibrium_For_Chemical_Engineers/ch1.ipynb
+++ b/Physical_And_Chemical_Equilibrium_For_Chemical_Engineers/ch1.ipynb
@@ -27,38 +27,26 @@
"cell_type": "code",
"collapsed": false,
"input": [
- "# Calculate Mass Fraction, Mole fraction, Molality and PPM.\n",
"\n",
"import math \n",
"\n",
- "# Variables\n",
"m_i = 10. #[g]\n",
"m_w = 990. #[g]\n",
"M_i = 342.3 #[g]\n",
"M_w = 18. #[g]\n",
"\n",
- "# Calculations\n",
- "# The mass fraction is \n",
- "# ( mass fraction of sucrose ) = x_i (by mass) = m_i/(sum of all subsmath.tances)\n",
"\n",
"x_i = m_i/(m_i+m_w)\n",
"x_i = x_i*100. # [in percentage]\n",
"\n",
- "# This is also the weight fraction.\n",
- "# The mole fraction is\n",
- "# ( mole fraction of sucrose ) = x_j (by mole) = n_i/(sum of number moles of all the subsmath.tances)\n",
"n_i = m_i/M_i # number of moles of sucrose\n",
"n_w = m_w/M_w # number of moles of water\n",
"x_j = n_i/(n_i+n_w)\n",
"x_j = x_j*100 # [in percentage]\n",
"\n",
- "# The molality, a concentration unit is widely used in equilibrium calculations, is defined as \n",
- "# m (molality) = (moles of solute)/(kg of solvent)\n",
"m = n_i/m_w*1000 #[molal]\n",
- "# For solutions of solids and liquids (but not gases) ppm almost always means ppm by mass, so \n",
"x_ppm = x_i*10**(6)/100. #[ppm]\n",
"\n",
- "# Results\n",
"print \" sucrose concentration in terms of the mass fraction is %f%%\"%(x_i)\n",
"print \" sucrose concentration in terms of the mole fraction is %f%%\"%(x_j)\n",
"print \" sucrose concentration in terms of the molality is %f molal\"%(m)\n",
@@ -92,36 +80,25 @@
"cell_type": "code",
"collapsed": false,
"input": [
- "# Calculate Mass concentration , Mole concentration and Molarity\n",
"\n",
"import math \n",
"\n",
- "# Variables\n",
"T = 20. #[C]\n",
"d = 1.038143/1000*10.**(6) #[kg/m**(3)]\n",
"m_i = 10. #[g] mass of sucrose\n",
"M_i = 342.3 #[g/mol] molecular weight of sucrose\n",
"\n",
- "# Calculations\n",
- "# In the previous example i.e. example 1.1 the mass was chosen to be 1.00 kg, so that\n",
"m = 1.00 #[kg]\n",
"V = m/d*1000 #[L]\n",
"\n",
- "# The mass concentration is\n",
- "# m_1 ( mass concentration of sucrose ) = (mass of sucrose)/(volume of solution)\n",
"m_1 = m_i/V #[g/L]\n",
"\n",
- "# The mole concentration is \n",
- "# m_2 ( mole concentration of sucrose ) = (moles of sucrose)/(volume of solution)\n",
"\n",
"m_2 = (m_i/M_i)/V #[mol/L]\n",
"\n",
- "# Results\n",
"print \" Mass concentration of the solution is %f g/L\"%(m_1)\n",
"print \" Mole concentration of the solution is %f mol/L\"%(m_2)\n",
"\n",
- "# By the definition of the molarity, molarity is mole concentration of the solute\n",
- "# so molarity \n",
"print \" Molarity of the solution is %f mol/L\"%(m_2)\n"
],
"language": "python",