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11. In Excel, prepare Lineweaver-Burk plots for the behavior of an enzyme for which the following...
We are to use excel. ne inhibitor, while likely to resemble? 60. MATHEMATICAL Draw Lineweaver-Burk pl ts for the behav- mental data are me for which the following experimental available. [S] V, No Inhibitor (mmol min) V, Inhibitor Present (mmol min-1) (mm) 8.0 iadur 5.0 4.58 6.40 7.72 8.72 9.50 3.66 5.12 6.18 6.98 7.60 9.0 11.0 are the Ky and Vmax values for the inhibited and unin ited reactions? Is the inhibitor competitive or noncomp e or noncompetitive?
2. If an inhibitor competitively inhibits an enzyme, use Michaelis-Menten and Lineweaver-Burk plots to illustrate how the enzyme kinetics differ in the presence and absence of the inhibitor. (20 pts)
Pysical Chemistry! Please show all work thank you. 8. A chemist obtains the following Lineweaver-Burk plots for an enzyme catalyzed reaction in the absence and presence of two different inhibitors, A and B. The linear fit for no inhibition is 302.61.96 x 105 .0 x 10 2.5 x 10 2.0 x 10 1.5x 10 1.0 x10 The linear fit for inhibitor A is: 757.82.03 x 105 No inhibitor And the linear fit for inhibitor B is 50 к 10°- 1015.35.95...
Write the equations that describe the Michaelis-Menten and the Lineweaver-Burk double-reciprocal plots. Draw examples of each plot, demonstrating how Km and Vmax can be determined. On the same graphs, draw another plot where the same enzyme-catalyzed reaction is subjected to inhibition by a competitive inhibitor.
The Lineweaver-Burk plots shown below are for enzyme catalyzed reactions. The reaction without and inhibitor is shown in blue. The reaction with an inhibitor is shown in red. Identify the type of inhibition in each plot. with I with I 1/vo without I without I 1/[S] 1/[S] with without I without I 1/[S] 1/[S] with I without I 1/[S] Problem 4 For each plot above describe how Km and Vmax are affected by the inhibitor.
8. A chemist obtains the following Lineweaver-Burk plots for an enzyme catalyzed reaction in the absence and presence of two different inhibitors, A and B. The linear fit for no inhibition is: 1 ?0 = 302.6 1 [?] + 1.96 × 105 The linear fit for inhibitor A is: 1 ?0 = 757.8 1 [?] + 2.03 × 105 And the linear fit for inhibitor B is: 1 ?0 = 1015.3 1 [?] + 5.95 × 105 a) Determine the...