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Calculate the half-life of a reactant in a first-order reaction.
Identify the difference between a differential and an integrated rate equation.
Apply the integrated first order rate equation.
A reaction was found to be first order with a rate constant of 4.38 × 10-4 s-1.
How much of the starting material remains after 2675 seconds?
The rate equation for the reaction A + B → C reads:
Rate = k [A]2 [B]
What is the overall order of this reaction?
Determine orders and rate constants from initial rate data.
The rate equation for the process
2NO(g) + O2(g) ⟶ 2NO2(g)
is found experimentally to be
rate = k [NO]2 [O2]
What are the orders with respect to each reactant and the overall order?
Try this yourself.
What are the orders with respect to each reactant and the overall order?
In part B of this experiment 2.0 g of NaOH (molar mass = 40.0 g/mol) is mixed with 100 mL of 1.0 M HCl. Which one of these statements is true?
Calculate the amount of heat required to raise the temperature of 633.3 mL of a solution from 21.6 °C to 35.3 °C if the solution has a density of 1.04 g mL–1 and a heat capacity of 4.08 J K–1 g–1.
In this experiment you will draw graphs of temperature vs. time showing how the solution temperatures vary before and after mixing. An example is shown below.
From which point on this graph should the temperature of the mixture be recorded?
If the temperature of a reaction increases, the rate of the reaction increases. Why is this? (Select all that apply).
Define the rate for a given reaction in terms of the change of concentrations over time.
Explain how changing temperature and concentration affects rates at a microscopic level.
Which one of the following is a valid expression for the rate of the reaction below?
4 NH3 + 7 O2 4 NO2 + 6 H2O
In this experiment you will draw graphs of temperature vs. time showing how the solution temperatures vary before and after mixing. An example is shown below.
From which point on this graph should the temperature of the mixture be recorded?
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