You are doing Kinetics experiment and this is the eqaution for the reaction.
A ----> 2B
You added 0.100M of A in the beaker and observed the concentration of B over time at 25'C.
You have your data on three graphs.
1. What is the rate equation for the reaction?
2. What is the rate constant for the reaction?
3. If you want this reaction to have a concentration of A corresponds to 0.00100 M, how long do you have to wait?
4. Another student is doing the same reaction experiment. He started the reaction with 0.200M of A and it took 22.5 minutes for the concentration of A to reach 0.100M. Do you think you this student ran his reaction at the same temperature as you did?
Change in In[S] Over Time y=-0.0231x-2.3024 Change in Concentration ofS Over Tim e 0.1000 (2.000) 0.0800 (2.500) 2 0.0600 (3,000) 0.0400 (3.500) 0.0200 (4.000) 2 9 2 2 2 Time (min) Time (m in) Change in 1/[S] Over Tim Comments
You are doing Kinetics experiment and this is the eqaution for the reaction.
A ----> 2B
You added 0.100M of A in the beaker and observed the concentration of B over time at 25'C.
You have your data on three graphs.
1. What is the rate equation for the reaction?
2. What is the rate constant for the reaction?
3. If you want this reaction to have a concentration of A corresponds to 0.00100 M, how long do you have to wait?
4. Another student is doing the same reaction experiment. He started the reaction with 0.200M of A and it took 22.5 minutes for the concentration of A to reach 0.100M. Do you think you this student ran his reaction at the same temperature as you did?
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Related questions
Please help me understand this!
Suppose the concentration of the receptor in the stock solution dropped to 50.0 uM. If you ran the experiment again with the same initial concentration of free modified insulin as above, what would you expect the free modified insulinâs equilibrium concentration to be? (10 pts)
[free modified insulin] | [receptor] | [Insulin-receptor] | |
I | |||
C | |||
E |
4. The equilibrium results on your modified insulin look promising, but it seems like it took forever for the reaction to reach equilibrium. Your supervisor now wants you to study the reaction rate for the binding of your modified insulin to the cell receptor. Show all work.
A. Using the chemical equation from Question 3 write the mathematical relationship between the rate of disappearance of free insulin and the rate of appearance of the insulin-receptor complex. (10 pts)
B. As mentioned above, you devised a method for measuring the concentration of free insulin in solution. You are able to get an estimate of the initial rate of reaction by adding a known concentration of insulin, [I]o,to a known concentration of receptor, [Ro] and then taking a measurement of the free insulin, [It], 60 seconds after mixing. From the data in Table 3 calculate the initial rate for each experiment in uM/s. Show all work. (10 pts)
Table 3: Initial rate data for insulin/receptor binding. [It] measured after 60 seconds.
[Io] | [Ro] | [It] | Initial Rate (uM/s) | |
Experiment 1 | 100 uM | 70.0 uM | 95.0 uM | |
Experiment 2 | 100 uM | 35.0 uM | 95.0 uM | |
Experiment 3 | 50.0 uM | 70.0 uM | 47.5 uM |
C. How does the initial rate of reaction change with changing insulin concentration? How does it change with changing receptor concentration? (5 pts)
D. Write the rate law for this reaction with its correct reaction orders and calculate the rate constant. Show your calculation. (10 pts)
E. If modified insulin has a higher equilibrium constant than normal insulin does that mean the modified insulin will have a higher reaction rate than normal insulin? Explain your answer. (5 pts)