Consider the second-order reaction:
2HI(g)→H2(g)+I2(g) Use the simulation to find the initial concentration [HI]0 and the rate constant k for the reaction. What will be the concentration of HI after t = 5.92×1010 s ([HI]t) for a reaction starting under the condition in the simulation?
Consider the second-order reaction: 2HI(g)→H2(g)+I2(g) Use the simulation to find the initial concentration [HI]0 and the...
The reaction 2HI → H2 + I2 is second order in [HI] and second order overall. The rate constant of the reaction at 700°C is 1.57 × 10−5 M −1s−1. Suppose you have a sample in which the concentration of HI is 0.75 M. What was the concentration of HI 8 hours earlier? A) 0.45 M B) 0.75 M C) 2.3 M D) 1.9 M
Consider the following reaction: H2 + I2 ➞ 2HI They react by a second-order process, first order with respect to each reactant with k = 0.63 L/(mol*sec). a) What is the initial reaction rate when we add 0.50 g H2 and 0.20 g I2 to a 800. mL vessel? b) How does the reaction rate change (by what factor/amount) when we add 0.10 g I2 to the above mixture?
Most of the time, the rate of a reaction depends on the
concentration of the reactant. In the case of second-order
reactions, the rate is proportional to the square of the
concentration of the reactant.
Select the image to explore the simulation, which will help you
to understand how second-order reactions are identified by the
nature of their plots. You can also observe the rate law for
different reactions.
In the simulation, you can select one of the three different...
Consider the reaction: H2(g) + I2(s) = 2HI (g) Given an initial mass of 19.02g H2 an excess of I2 and assuming that all of the reactant is conserved to products and non is lost calculate the mass (g) of HI produced by the reaction?
the following statements relate to the reaction for the formation of HI: H2(g) + I2(g)--> 2HI(g) Rate= k[H2][I2] Determine which of the following statements is true. (a) The reaction must occur in a single step (b) This is a second-order reaction overall (c) If the concentrations of both reactants are doubled, the rate will double (d) Raising the temperature lowers the activation energy for this reaction
The rate constant for the gaseous reaction H2(g) + I2(g) → 2HI(g) is 2.42 × 10−2/(M·s) at 400°C. Initially an equimolar sample of H2 and I2 is placed in a vessel at 400°C and the total pressure is 1690 mmHg. (a) What is the initial rate (M·min) of formation of HI? (__________) (b) What are the rate of formation of HI and the concentration of HI (in molarity) after 13.4 min? Rate of formation = (_______) (c) [HI] = (_______)...
For the reaction H2 (g) + I2 (g) = 2HI (g); Kc =50.0. Calculate the concentration of HI (g) at equilibrium if the initial concentration of each substance is 0.0600 M and the reaction mixture is allowed to come to equilibrium. (Hint: ICE Table)
The average rate of reaction: H2 (g) + I2 (g) → 2HI is 0.001 M/sec. Initial [HI] was 0. 2 M. What is [HI] 1.5 min?
Consider the reaction: H2(g)+I2(g)⇌2HI(g) A reaction mixture in a 3.69 −L flask at 500 K initially contains 0.377 g H2 and 17.93 g I2. At equilibrium, the flask contains 17.72 g HI. Calculate the equilibrium constant at this temperature.
Consider the following reaction where Kc = 55.6 at 698 K: H2(g) + I2(g) <------>2HI(g) A reaction mixture was found to contain 4.14×10-2 moles of H2(g), 3.91×10-2 moles of I2(g) and 0.258 moles of HI(g), in a 1.00 Liter container. Indicate True (T) or False (F)for each of the following: ___TF 1. In order to reach equilibrium HI(g) must be consumed. ___TF 2. In order to reach equilibrium Kc must decrease. ___TF 3. In order to reach equilibrium H2 must...