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Summary Molecular Cell Research - Week 4: Theoretical Biophysics, Oxygen Sensing & Neuronal Organelle Dynamics

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Concise, lecture‑based summary of Week 4, covering the physical principles underlying cellular behaviour, oxygen‑dependent regulatory pathways in plant development, and organelle organization in neurons. Ideal for rapid revision of biophysical modelling of cytoskeletal and cellular processes, hypoxia signalling and stress responses, and the dynamic architecture of neuronal organelles such as mitochondria, ER and endosomes.

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Lecture 09: Theoretical Biophysics in Cell Biology

Biological systems are highly complex. Measuring all components does not automatically lead to understanding. True understanding requires
identifying:

• Causal mechanisms
• Physical constraints
• Quantitative relationships
• Simplifying assumptions

A deterministic system can be fully specified yet remain uninterpretable. Therefore: Understanding = knowing the cause of something, not just
observing correlations.

Physics provides:

• A framework for causality
• Logical consistency through mathematics
• Predictive power through quantitative models

Correlation vs. Causation:

Correlations can arise from hidden variables.

• Example:
o Chocolate consumption correlates with Nobel Prize winners.
o The hidden variable: wealth.

• Key principle:
o Correlation ≠ causation.
o Establishing causation requires mechanistic models grounded in physics.

Biology often provides correlations. Physics provides causal structure.

Thinking in Units: Dimensional Analysis

Two Essential Rules:

1. Only quantities with the same units can be added or subtracted.
2. Arguments of functions like exp(), log(), sin() must be unitless.

Example: Exponential Growth

Formula exponential growth: N(t) = N0 ∙ ekt

• Since the exponent must be unitless:
o k has units of 1/time

• Dimensional analysis allows you to:
o Validate equations
o Infer unknown units
o Detect conceptual errors
o Understand physical meaning

Example: Membrane potential and Units

Formula membrane potential: V = (RT/zF) ∙ ln (Co/Ci)

• If V has units of volts:
o RT/zF must also have units of volts.
o Since R has units J / (K · mol), T is K and z is unitless,
o Faraday constant F must have units: J / (mol ∙ V)

Cellular Energetics and the Thermal Energy Scale:

• Ideal Gas Law: pV = nRT
• Energy per molecule: kB = R / NA
• At room temperature: kBT ≈ 4.1 pN ∙ nm (N-12 ∙ m-9) → natural energy scale inside cells




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, Why This Matters:

• Molecular interactions occur on the order of kB
• Too strong → rigid system
• Too weak → unstable system
• Biological systems operate in the thermal fluctuation regime

Free Energy of ATP Hydrolysis:

Free energy per ATP hydrolysis: ∆G ≈ 25 kT ≈ 100 pN ∙ nm

Implication:

• Molecular machines are limited by this energy budget.
• Every mechanical action must obey: E = F ∙ x

Predicting Kinesin Step Size from Physics:

• Given: Motor uses 1 ATP per step → free energy per ATP hydrolysis ≈ 100 pN ∙ nm and stall force of motor = 8 pN
• Maximum step size: x = E / F = 100 pN ∙ nm / 8 pN = 12.5 nm
• Observed kinesin step ≈ 8 nm.

Conclusion:

• Simple physical reasoning predicts biological behavior.
• Biology obeys energetic constraints.

Statements vs. Facts:

• “Evolution makes organisms better.” → vague statement.
• “Energy cannot be created or destroyed.” → physical law.
• “Entropy increases.” → foundational physical principle.

Scientific understanding requires:

• Clearly defined quantities
• Quantitative testability
• Logical consistency

Organized Complexity in Biology

Biological systems are:

• Non-linear
• Non-equilibrium (energy-consuming)
• Structurally organized
• Highly variable

Cells maintain ordered states far from equilibrium using energy.

Pipeline: Observing → Describing → Controlling (much harder in biology than in physics).

Molecular Motors in Optical Traps:

• Context: How do molecular motors respond to force?

• Experimental Setup:
o Motor attached to bead
o Bead trapped in laser (optical trap)
o Trap stiffness is adjustable
o Motor walks on microtubule
o Increasing force → motor stalls → detaches

• Insights:
o Force affects stepping rate and detachment
o Mechanical properties can be modelled quantitatively
o Trap stiffness is a control parameter

• This connects:
o Mechanical force, ATP energy and stepping kinetics


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High-quality, structured study notes for the Bachelor Biology programme at Utrecht University. Focused on clear, exam-oriented summaries of first-year, second-year, and third-year courses, with a specialisation in cellular biology, developmental biology, and neuroscience. These notes are designed to simplify complex biological concepts into well-structured, high-yield summaries to support efficient and effective exam preparation.

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