South Pasadena • Honors Chemistry Name 6 • Thermochemistry Period STATION 1 – Date EXOTHERMIC/ENDOTHERMIC PROCESSES Determine if each statement describes an exothermic process (EXO) or endothermic process (ENDO). _EXO_ H is negative _EXO_ ENDO q > 0 _EXO_ surroundings get warmer _EXO_ molecular attractions strengthen ENDO PE diagram is uphill ENDO surroundings get colder _EXO_ combustion of propanol _EXO_ H2(g) + ½O2 (g) H2O (ℓ) + heat ENDO H is positive ENDO products have more energy than reactants _EXO_ reactants have more energy than products _EXO_ condensation of water ENDO CaCO3(s) + heat CaO(s) + CO2(g) ENDO H2O (ℓ) H2O (g) _EXO_ q < 0 _EXO_ water, when placed in the freezer South Pasadena • Honors Chemistry 6 • Thermochemistry STATION 2 – H r x n CALCULATIONS Consider the following balanced equation for the combustion of propane, C3H8. Use the Chart of Thermodynamic Values for ∆Hf and bond energies. C3H8 (g) + 5 O2 (g) 3 CO2 (g) + 4 H2O (ℓ) Products – Reactants Method Fill in the values of ∆Hf for each substance. Compound Hf (kJ/mol) C3H8 (g) O2 (g) CO2 (g) H2O (ℓ) –104 0 –393.5 –286 Bond Energy Method Given the following structural formulas. Substance C3H8 Structures Calculate the Hrxn using the ∆Hf values. ∆Hrxn = [3(–393.5) + 4(–286)] – [1(–104) + 5(0)] = –1180.5 – 1144 + 104 = –2220.5 kJ/mol rxn Calculate the Hrxn using bond energies. Break 2 C–C bonds +2(347) = +694 8 C–H bonds +8(413) = +3304 5 O=O bonds +5(495) = +2475 Form 6 C=O bonds –6(799) = –4794 8 O–H bonds –8(467) = –3736 ∆Hrxn = –2057 kJ/mol rxn O2 CO2 H—O—H H2O The two answers above do not match. Which one is more accurate? Why? Products – Reactants is more accurate. Bond Energy Method is less accurate because bond energies are averages and substances are in gas phase. South Pasadena • Honors Chemistry 6 • Thermochemistry STATION 3 – CALORIMETRY A 100. g aluminum block (C = 0.900 J/g·ºC) in boiling water is added to an insulated cup containing 50.0 grams of water (C = 4.184 J/g·ºC) at 5.00ºC. Calculate the final temperature of the mixture Aluminum Water m = 100. g m = 50.0 g C = 0.900 J/g·°C C = 4.184 J/g·°C ∆T = x – 100°C ∆T = x – 5.00°C –qAl = +qH2O –(mAl)(CAl)(∆TAl) = +(mH2O)(CH2O)(∆TH2O) –(100 g)(0.900 J/g·°C)(x – 100°C) = +(50.0 g)(4.184 J/g·°C)(x – 5.00°C) x = 33.6°C South Pasadena • Honors Chemistry 6 • Thermochemistry STATION 4 – ENERGY FLOW Heat always flows from an object of HIGHER temperature to an object of LOWER temperature. Both blocks have a temperature of 22.5°C. Use arrows on the top picture to show the flow of heat and why the ice acts the way it does. Provide a brief explanation for the observed differences. Time Block A Block B Explanation 0 minutes Blocks A and B are different materials. Block B transfers energy to the ice at a faster rate than Block A, so the block of ice on Block B melts faster than that on Block A. 2 minutes South Pasadena • Honors Chemistry 6 • Thermochemistry STATION 5 – HEATS OF FUSION & VAPORIZATION kJ kJ J J J For water, ∆Hfus = 6.01 mol , ∆Hvap = 40.68 mol , Cice = 2.10 g·°C , Cwater = 4.18 g·°C , Csteam = 2.08 g·°C What is the value of q when 45.0 g of water freezes at 0°C? 1 mol n = 45.0 g q = n·∆Hfus = (2.50 mol)(–6.01 kJ/mol) = –15.0 kJ 18.02 g = 2.50 mol ∆H = –∆Hfus = –6.01 kJ/mol What mass of water can be vaporized with 75.0 kJ of energy? q +75.0 kJ q = +75.0 kJ n= = = 1.84 mol ∆Hvap +40.68 kJ/mol 18.02 g ∆H = +∆Hvap = +40.68 kJ/mol m = 1.84 mol 1 mol = 33.2 g South Pasadena • Honors Chemistry 6 • Thermochemistry STATION 6 – H r x n FROM DATA Write the balanced thermochemical equation for the combustion of pentane, C5H12. C5H12 + 8 O2 → 5 CO2 + 6 H2O + heat When 10.0 g of C5H12 is burned, 453 kJ of energy is released. What is the ∆Hrxn for the combustion of pentane? Molar Mass = 5(12.01) + 12(1.008) = 72.1 g/mol 1 mol C5H12 1 mol rxn nrxn = 10.0 g C5H12 = 0.139 mol rxn 72.1 g C5H12 1 mol C5H12 q –453 kJ ∆Hrxn = = = –3270 kJ/mol rxn nrxn 0.139 mol rxn Write the balanced thermochemical equation for the melting of aluminum. (Include states.) Heat + Al (s) → Al (ℓ) When 10.0 grams of aluminum melts, 3.929 kJ of energy is required. What is the Hfus of Al? Molar Mass = 26.98 g/mol 1 mol Al 1 mol rxn nrxn = 10.0 g Al 26.98 g Al 1 mol Al = 0.371 mol q –3.929 kJ ∆Hrxn = = = –10.6 kJ/mol nrxn 0.371 mol South Pasadena • Honors Chemistry 6 • Thermochemistry STATION 7 – COMPARING SUBSTANCES Blocks X and Z have the same mass. When 500 J of heat is added to each, the temperature of Block X rises 10 ºC while the temperature of Block Z rises 30 ºC. Which block has the larger specific heat, C? Justify your answer without math. Block X. With the same amount of energy, the temperature of Block X rises less than Block Z, It is harder to change the temperature of Block X (it is more resistant to change in temperature) and it has a larger specific heat. 0.15 mole samples of Liquid A and Liquid B were kept at their boiling points. When 400 J of energy is added to each, Liquid A completely vaporizes while some of Liquid B remained. Which liquid has a greater ∆Hvap? Justify your answer without math. Liquid B. With the same amount of energy, less of Liquid B vaporized than Liquid A. It is harder to vaporize Liquid B, so it has a greater ∆Hvap. South Pasadena • Honors Chemistry 6 • Thermochemistry STATION 8 – HEATING CURVE Temp (°C) Sketch the graph when 40.0 g of ice at –30°C is heated to steam at 140°C. Label the axes (with units), and the Freezing and Boiling points. Label the segments (a) through (e). Identify the state(s) of matter for each segment. (e) gas (d) liquid/gas 100 –– (c) liquid 0 –– (b) solid/liquid (a) solid In which segments: (circle) are molecular attractions weakening? is the kinetic energy increasing? are the processes endothermic? are the processes exothermic? do you use q = m C ∆T to calculate the heat? do you use q = n ∆H to calculate the heat? – a a – a – b – b – – b – c c – c – d – d – – d – e e – e – South Pasadena • Honors Chemistry 6 • Thermochemistry STATION For water, ∆Hfus = 6.01 9 – HEATING CURVE CALCULATIONS kJ kJ J J J , ∆Hvap = 40.68 , C = 2.10 ,C = 4.18 ,C = 2.08 mol mol ice g·°C water g·°C steam g·°C A 50.0 gram sample of ice at 0.0 ºC is heated until it is liquid at 80.0 ºC. Indicate on the heating curve where the heating process begins and ends. Calculate the heat absorbed by this process. 1 mol 6.01 kJ 1000 J q2 = (50.0 g) 18.02 g 1 mol 1 kJ = 16700 J q3 = (50.0 g)(4.184 J/g·°C)(80°C – 0°C) = 16700 J q = q2 + q3 = 16,700 J + 16,700 J = 33,400 J
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