Acetylene, C2H2, can be converted to ethane, C2H6, by a process known as hydrogenation. The reaction is
C2H2(g)+2H2(g)⇌C2H6(g)
At 25 ∘C the reaction from ^ has a composition as shown in the table below.
Substance | Pressure (atm) |
C2H2(g) | 5.35 |
H2(g) | 5.75 |
C2H6(g) | 5.25×10−2 |
What is the free energy change, ΔG, in kilojoules for the reaction under these conditions?
Express your answer numerically in kilojoules.
Acetylene, C2H2, can be converted to ethane, C2H6, by a process known as hydrogenation. The reaction...
Acetylene, C2H2, can be converted to ethane, C2H6, by a process known as hydrogenation. The reaction is C2H2(g)+2H2(g)?C2H6(g) Given the following data, what is the value of Kp for this reaction? Substance ?G?f (kJ/mol) C2H2(g) 209.2 H2(g) 0 C2H6(g) ?32.89 In Part A, we saw that ?G?=?242.1 kJ for the hydrogenation of acetylene under standard conditions (all pressures equal to 1 atm and the common reference temperature 298 K ). In Part B, you will determine the ?G for the...
Acetylene, C2H2, can be converted to ethane, C2H6, by a process known as hydrogenation. The reaction is C2H2(g)+2H2(g)⇌C2H6(g) Given the following data, what is the value of K for this reaction? Substance ΔfG∘ (kJ mol−1) C2H2(g) 209.2 H2(g) 0 C2H6(g) −32.89 Express your answer to two significant figures.
The equilibrium constant of a system, K, can be related to the standard free energy change, ΔG∘ ΔG∘=−RTlnK where T is a specified temperature in kelvins (usually 298 KK) and R is equal to 8.314 J/(K⋅mol) Under conditions other than standard state, the following equation applies: ΔG=ΔG∘+RTlnQ In this equation, Q is the reaction quotient and is defined the same manner as KK except that the concentrations or pressures used are not necessarily the equilibrium values. Part A Acetylene, C2H2,...
In Part A, we saw that ΔG∘=−242.1 kJ for the hydrogenation of acetylene under standard conditions (all pressures equal to 1 atm and the common reference temperature 298 K). In Part B, you will determine the ΔG for the reaction under a given set of nonstandard conditions. At 25 ∘C the reaction from Part A has a composition as shown in the table below. Substance Pressure (atm) C2H2(g) 3.75 H2(g) 4.25 C2H6(g) 5.25×10−2 What is the free energy change, ΔG,...
I solved A but I'm confused on how to solve B if someone could please help me I would highly appreciate it Acetylene, C2H2, can be converted to ethane, C2H6, by a process known as hydrogenation. The reaction is C2H2(g) + 2H2(g) = C2H6(g) Given the following data at standard conditions (all pressures equal to 1 atm and the common reference temperature 298 K), what is the value of Kp for this reaction? Substance AG: (kJ/mol) 209.2 C2H2(g) H2(g) C2H6(g)...
At 25 ?C the reaction from Part A has a composition as shown in the table below. Substance Pressure (atm) C2H2(g) 3.75 H2(g) 4.75 C2H6(g) 5.25×10?2 What is the free energy change, ?G, in kilojoules for the reaction under these conditions?
Part B At 25 ∘C the reaction from Part A has a composition as shown in the table below. Substance Pressure (atm) C2H2(g) 4.75 H2(g) 3.45 C2H6(g) 4.25×10−2 What is the free energy change, ΔG, in kilojoules for the reaction under these conditions?
At 25 °C the reaction from Part A has a composition as shown in the table below. Substance Pressure (atm) 3.75 C2H2(g) H2(g) C2H6(g) 3.45 4.25x10-2 What is the free energy change, AG, in kilojoules for the reaction under these conditions? Express your answer numerically in kilojoules. View Available Hint(s) Hint 1. How to approach the problem Hint 2. Calculate the value of Q for the given conditions | Hint 3. Convert temperature to kelvins Hint 4. Complete previous hint(s)...
At 25 ∘C the reaction from Part A has a composition as shown in the table below. Substance Pressure (bar) C2H2(g) 4.45 H2(g) 5.65 C2H6(g) 3.25×10−2 What is the Gibbs energy change, ΔrG, in kilojoules per mole for the reaction under these conditions? Express your answer numerically in kJ mol−1.
all 3. Calculate the heat released (kJ) in the reaction of 1.35L of acetylene (C2H2) and 0.235L of hydrogen gas at STP to form ethane gas as determined by the following equation: C2H2(g) + 2H2() → C2H6(g) Given: 2C2H2(g) +502(g) + 4CO2(g) + 2H20(g) 2C2H.(g) + 702(g) → 4CO2(g) + 6H20(g) 2H2(g) + O2(g) → 2H2O(g) AH = -2320 kJ/mol AH = -3040 kJ/mol AH = -572 kJ/mol