By Fatskills Exam Guides Team — the exam nerds behind 28,500+ quizzes and 2.1M practice questions across 500+ global exams.
Complete Guide
"Mastering enzyme kinetics and inhibition isn’t just about memorising graphs—it’s how you score 7s on IB Biology Paper 2 data questions, where 20% of your marks come from interpreting enzyme experiments. Miss this, and you’re leaving easy points on the table."
Km = Michaelis constant
Lineweaver-Burk equation (derived from Michaelis-Menten): [ \frac{1}{V} = \frac{K_m}{V_{max}} \cdot \frac{1}{[S]} + \frac{1}{V_{max}} ]
Step 1: Identify the type of data given - Is it a Michaelis-Menten curve (hyperbolic) or a Lineweaver-Burk plot (straight line)? - Are inhibitors present? If yes, determine if they’re competitive or non-competitive.
Step 2: Extract Vmax and Km from the graph - For Michaelis-Menten curves: - Vmax = plateau (maximum rate at high [S]). - Km = [S] at V = Vmax/2. - For Lineweaver-Burk plots: - Vmax = 1 / (y-intercept). - Km = –1 / (x-intercept).
Step 3: Compare Vmax and Km with and without inhibitor - Competitive inhibition: - Vmax stays the same. - Km increases (enzyme affinity decreases). - Non-competitive inhibition: - Vmax decreases. - Km stays the same.
Step 4: Answer the question - If asked to identify the inhibitor type, compare Vmax and Km changes. - If asked to calculate Vmax or Km, use the Lineweaver-Burk plot. - If asked to explain the effect of an inhibitor, describe how it binds and affects the enzyme.
Question: The following data was obtained for an enzyme-catalysed reaction. Determine Vmax and Km.
Solution:1. Plot the data: V vs. [S] (hyperbolic curve).2. Vmax = plateau at high [S] = 8.0 μmol/min.3. Km = [S] at V = Vmax/2 = 8.0/2 = 4.0 μmol/min → [S] = 4 mM.
What we did and why: - We identified Vmax as the maximum rate (plateau). - We found Km by locating the substrate concentration at half Vmax.
Question: The following Lineweaver-Burk plot was obtained for an enzyme. Determine Vmax and Km.
Solution:1. Plot 1/V vs. 1/[S] (straight line).2. y-intercept = 0.1 → Vmax = 1 / 0.1 = 10 μmol/min.3. x-intercept = –0.2 → Km = –1 / (–0.2) = 5 mM.
What we did and why: - We used the y-intercept to find Vmax (1/Vmax). - We used the x-intercept to find Km (–1/Km).
Question: An enzyme has a Vmax of 12 μmol/min and a Km of 3 mM. With an inhibitor, Vmax remains 12 μmol/min, but Km increases to 6 mM. What type of inhibition is this?
Solution:1. Compare Vmax and Km with and without inhibitor: - Vmax unchanged. - Km increased.2. Competitive inhibition matches this pattern (Vmax same, Km increases).
What we did and why: - We compared the changes in Vmax and Km to the expected patterns for each inhibition type. - Since Vmax stayed the same but Km increased, we concluded it was competitive inhibition.
"Okay, listen up—this is your 60-second crash course for enzyme kinetics. First, memorise the Michaelis-Menten equation: V = (Vmax [S]) / (Km + [S]). Vmax is the maximum rate, Km is the substrate concentration at half Vmax. If you see a Lineweaver-Burk plot, remember: y-intercept = 1/Vmax, x-intercept = –1/Km. For inhibition, competitive inhibitors keep Vmax the same but increase Km—they compete for the active site. Non-competitive inhibitors decrease Vmax but keep Km the same—they bind somewhere else and change the enzyme’s shape. If the question gives you a graph, always label Vmax and Km first. If it’s about inhibition, compare the changes. And don’t forget units! Now go ace that exam."
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