Determine the Michaelis-Menten constant from a graph. Compare the affinities of two enzymes that have different Km values. Explain how a competitive inhibitor works and influence Km and Vmax values.

(a) First of all, we have to determine Vmax by using the graph provided. Try drawing a straight line parallel to the x-axis that is very close to the graph and almost seems to touch it. This is called an asymptote which is essentially a line that a graph approaches, but never intersect. The y-intercept of this line is the Vmax. Now, divide this by two and find that value on the y-axis. Then, find the corresponding x coordinate value based on the y coordinate just found; this will be the Km(b) If enzyme A’s KM < enzyme B’s KM, then the affinity of enzyme A for the substrate is higher than the affinity of enzyme B.(c) First, let’s remember what a competitive inhibitor is. A competitive inhibitor is a compound that has a similar shape to the enzyme’s substrate that can therefore bind to the active site of the enzyme. This prevents the enzyme from acting on the substrate. It is very important to know that competitive inhibition can be overcome by adding more substrate to the reaction; therefore, increasing the chances of the enzyme and substrate binding. As a result, this alters only the Km, leaving the Vmax the same. Competitive inhibition affects the substrate's ability to bind by binding an inhibitor in place of a substrate, this lowers the affinity of the enzyme for the substrate.

NE
Answered by Norbert Eugen S. Biology tutor

3101 Views

See similar Biology A Level tutors

Related Biology A Level answers

All answers ▸

The development of palm oil plantations in Sumatra has removed areas of forest that provided the habitat for tigers. Explain why planting strips of trees to link the forests would have an effect on the frequency of genetic disorders in these tigers.


Why is an action potential an all or nothing process?


How is an action potential transmitted across a synapse?


Explain why blood transfusion from a recently recovered Ebola patient may be an effective treatment ? (3 marks)


We're here to help

contact us iconContact ustelephone icon+44 (0) 203 773 6020
Facebook logoInstagram logoLinkedIn logo

MyTutor is part of the IXL family of brands:

© 2026 by IXL Learning