Podcast
Questions and Answers
According to Poiseuille's Law, how does decreasing the radius of a blood vessel by half affect the resistance to blood flow?
According to Poiseuille's Law, how does decreasing the radius of a blood vessel by half affect the resistance to blood flow?
Resistance increases by a factor of 16.
Explain how the body uses Poiseuille's Law to control blood flow to tissues, mentioning at least two specific mechanisms.
Explain how the body uses Poiseuille's Law to control blood flow to tissues, mentioning at least two specific mechanisms.
The body controls blood flow by adjusting pressure in large vessels and by changing the radius of small vessels. Increased pressure raises flow, while increasing radius lowers resistance, raising flow.
Explain in your own words the relationship between flow, gradients, and resistance in a system. How does changing each parameter affect the others?
Explain in your own words the relationship between flow, gradients, and resistance in a system. How does changing each parameter affect the others?
Flow is directly proportional to the gradient and inversely proportional to the resistance. Increasing the gradient increases flow, while increasing resistance decreases flow. Changes in flow can affect the gradient if the system is not at equilibrium.
Identify two factors, other than radius, that affect flow in Poiseuille's Law, and describe how increasing each of these factors would influence flow rate.
Identify two factors, other than radius, that affect flow in Poiseuille's Law, and describe how increasing each of these factors would influence flow rate.
How does Poiseuille's Law apply to airflow in the respiratory tract, and provide a specific example of a respiratory condition where this law is relevant?
How does Poiseuille's Law apply to airflow in the respiratory tract, and provide a specific example of a respiratory condition where this law is relevant?
Consider a scenario where the resistance to flow in a system increases. Describe two possible compensatory mechanisms the system might employ to maintain a constant flow rate.
Consider a scenario where the resistance to flow in a system increases. Describe two possible compensatory mechanisms the system might employ to maintain a constant flow rate.
What is the significance of understanding 'flow down gradients' in the context of physiological systems, and why is it important for understanding clinical cases?
What is the significance of understanding 'flow down gradients' in the context of physiological systems, and why is it important for understanding clinical cases?
If a section of a garden hose is lengthened, what variable in Poiseuille's Law changes, and how does this change impact the overall water flow through the hose?
If a section of a garden hose is lengthened, what variable in Poiseuille's Law changes, and how does this change impact the overall water flow through the hose?
Differentiate between the roles of gradients and resistances in determining the rate of flow within a physiological system. Provide examples to highlight your point.
Differentiate between the roles of gradients and resistances in determining the rate of flow within a physiological system. Provide examples to highlight your point.
If the energy gradient between points A and B doubles, but the resistance to flow also doubles, how will the flow rate change? Explain your answer.
If the energy gradient between points A and B doubles, but the resistance to flow also doubles, how will the flow rate change? Explain your answer.
Based on Mary’s presentation, which physico-chemical law is most directly related to the increased capillary refill time observed in her right foot? Explain how this law applies in this specific clinical context.
Based on Mary’s presentation, which physico-chemical law is most directly related to the increased capillary refill time observed in her right foot? Explain how this law applies in this specific clinical context.
Explain how diabetes mellitus can lead to the observed differences in temperature and color between Mary's right and left feet. Reference specific vascular changes associated with diabetes.
Explain how diabetes mellitus can lead to the observed differences in temperature and color between Mary's right and left feet. Reference specific vascular changes associated with diabetes.
Mary's loss of sharp/dull sensation in her right foot is likely related to diabetic neuropathy. Briefly explain the mechanism of how chronic hyperglycemia contributes to nerve damage and sensory deficits.
Mary's loss of sharp/dull sensation in her right foot is likely related to diabetic neuropathy. Briefly explain the mechanism of how chronic hyperglycemia contributes to nerve damage and sensory deficits.
Considering Mary's symptoms, which clinical finding is least likely to be solely due to vascular changes associated with diabetes? Explain your reasoning.
Considering Mary's symptoms, which clinical finding is least likely to be solely due to vascular changes associated with diabetes? Explain your reasoning.
Based on the provided images of arterioles and elastic arteries from a patient with Type II diabetes, describe the key structural differences compared to those from a patient without vascular disease, and explain how these differences contribute to Mary's diminished peripheral pulses.
Based on the provided images of arterioles and elastic arteries from a patient with Type II diabetes, describe the key structural differences compared to those from a patient without vascular disease, and explain how these differences contribute to Mary's diminished peripheral pulses.
According to Poiseuille's Law, what single factor has the most significant impact on resistance to fluid flow in a tube, and why?
According to Poiseuille's Law, what single factor has the most significant impact on resistance to fluid flow in a tube, and why?
What are three conditions under which Poiseuille's Law may not be entirely accurate in describing fluid flow?
What are three conditions under which Poiseuille's Law may not be entirely accurate in describing fluid flow?
A scientist measures the pressure drop across a rigid tube and the resulting flow rate. How could they determine the resistance to flow using a variant of Ohm's Law?
A scientist measures the pressure drop across a rigid tube and the resulting flow rate. How could they determine the resistance to flow using a variant of Ohm's Law?
Explain how Fick's Law relates to the movement of oxygen from the alveoli in the lungs to the blood.
Explain how Fick's Law relates to the movement of oxygen from the alveoli in the lungs to the blood.
State Fick's Law in equation form, defining each of the terms.
State Fick's Law in equation form, defining each of the terms.
How do the properties of a substance (molecular size and solubility) affect the constant '$k$' in Fick's Law?
How do the properties of a substance (molecular size and solubility) affect the constant '$k$' in Fick's Law?
According to Fick's Law, how would increasing the thickness of a membrane affect the rate of diffusion across it, assuming all other factors remain constant?
According to Fick's Law, how would increasing the thickness of a membrane affect the rate of diffusion across it, assuming all other factors remain constant?
Describe how tissue structure has adapted to optimize diffusion according to Fick's Law.
Describe how tissue structure has adapted to optimize diffusion according to Fick's Law.
How does a large difference in concentration affect flow/flux, all other things being equal?
How does a large difference in concentration affect flow/flux, all other things being equal?
In the context of Fick's Law, how would an increase in the surface area available for diffusion (A) affect the overall flow (F) across a membrane?
In the context of Fick's Law, how would an increase in the surface area available for diffusion (A) affect the overall flow (F) across a membrane?
According to Ohm's law, if the voltage across a membrane increases while the resistance remains constant, what happens to the current and why?
According to Ohm's law, if the voltage across a membrane increases while the resistance remains constant, what happens to the current and why?
Explain how an increased number of ion channels in a cell membrane affects the resistance to ion flow, and consequently, the current, assuming the voltage remains constant?
Explain how an increased number of ion channels in a cell membrane affects the resistance to ion flow, and consequently, the current, assuming the voltage remains constant?
How does the charge of a particle and the voltage gradient across a membrane influence the movement of the particle across the membrane?
How does the charge of a particle and the voltage gradient across a membrane influence the movement of the particle across the membrane?
Describe the relationship between the permeability of a membrane to a charged particle, the voltage gradient, and the resulting current flow.
Describe the relationship between the permeability of a membrane to a charged particle, the voltage gradient, and the resulting current flow.
Why is the concept of voltage across a cell membrane considered a form of potential energy?
Why is the concept of voltage across a cell membrane considered a form of potential energy?
Given a scenario where a cell membrane has a high concentration of positive ions on one side and a lower concentration on the other, describe how this concentration difference contributes to the voltage across the membrane.
Given a scenario where a cell membrane has a high concentration of positive ions on one side and a lower concentration on the other, describe how this concentration difference contributes to the voltage across the membrane.
Explain why the electric field generated by separated charges across a membrane declines rapidly as the distance from the membrane increases?
Explain why the electric field generated by separated charges across a membrane declines rapidly as the distance from the membrane increases?
Using Ohm's law, explain what would happen to the current if the resistance of a cell membrane suddenly increased due to the blocking of ion channels, assuming the voltage remains constant?
Using Ohm's law, explain what would happen to the current if the resistance of a cell membrane suddenly increased due to the blocking of ion channels, assuming the voltage remains constant?
In biological systems, why is it important that overall positive and negative charges are balanced in physiological compartments, even though local charge separations create membrane potentials?
In biological systems, why is it important that overall positive and negative charges are balanced in physiological compartments, even though local charge separations create membrane potentials?
Describe how the concepts of voltage, current, and resistance, as described by Ohm's law, apply to the movement of ions across a cell membrane during an action potential.
Describe how the concepts of voltage, current, and resistance, as described by Ohm's law, apply to the movement of ions across a cell membrane during an action potential.
How do cells specialized for transporting large amounts of solutes adapt their structure to enhance this process?
How do cells specialized for transporting large amounts of solutes adapt their structure to enhance this process?
Explain how manipulating concentration gradients is crucial for bodily functions, providing at least one specific example.
Explain how manipulating concentration gradients is crucial for bodily functions, providing at least one specific example.
Describe a scenario where the saturation of protein transporters could impact solute flux, and what the likely result of this would be.
Describe a scenario where the saturation of protein transporters could impact solute flux, and what the likely result of this would be.
Under what circumstances might the rate of diffusion become a critical factor in physiological function, leading to disease?
Under what circumstances might the rate of diffusion become a critical factor in physiological function, leading to disease?
Considering Fick's Law, how does an increase in the thickness of a membrane affect the rate of diffusion across it, assuming all other factors remain constant?
Considering Fick's Law, how does an increase in the thickness of a membrane affect the rate of diffusion across it, assuming all other factors remain constant?
Flashcards
Flow
Flow
Movement of a substance from point A to point B in a system.
Energy Gradient
Energy Gradient
The difference in energy between two points that drives flow.
Factors Resisting Flow
Factors Resisting Flow
Elements in a system that impede the movement of substances.
Poiseuille’s Law
Poiseuille’s Law
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Fick’s Law
Fick’s Law
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Hydrostatic Pressure
Hydrostatic Pressure
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Viscosity
Viscosity
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Resistance in Flow
Resistance in Flow
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Factors Impacting Flow
Factors Impacting Flow
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Membrane Channels/Transporters
Membrane Channels/Transporters
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Fick's Law Application
Fick's Law Application
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Concentration Gradients
Concentration Gradients
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Transporter Saturation
Transporter Saturation
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Diffusion Failure in Disease
Diffusion Failure in Disease
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Resistance Determinants
Resistance Determinants
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Effects of Turbulence
Effects of Turbulence
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Surface Area's Role
Surface Area's Role
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Membrane Thickness
Membrane Thickness
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Permeability
Permeability
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Adaptations for Diffusion
Adaptations for Diffusion
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Current (I)
Current (I)
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Voltage (V)
Voltage (V)
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Resistance (R)
Resistance (R)
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Ohm's Law
Ohm's Law
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Charge Gradient
Charge Gradient
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Electric Field
Electric Field
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Symptoms of Peripheral Artery Disease
Symptoms of Peripheral Artery Disease
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Capillary Refill Time
Capillary Refill Time
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Charge Movement
Charge Movement
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Opposition in Circuit
Opposition in Circuit
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Dorsalis Pedis Pulse
Dorsalis Pedis Pulse
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Diabetes Vascular Changes
Diabetes Vascular Changes
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Physiological Voltage Balance
Physiological Voltage Balance
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Neuropathic Symptoms
Neuropathic Symptoms
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Study Notes
Physiology 1.05 Pre-learning
- Foundational Physiology - Flow Down Gradients
- BMS 100, Week 4
Overview
- Pre-learning: Modeling "flow down gradients"
- Parameters in the model: Flow, gradients, resistances, conductances
- Types of flow, types of gradients: Fluid flow - Poiseuille's law, Diffusion - Fick's law, Basic “bioelectricity” – Ohm's law
- Cases to know: Mary - diabetes, Robert - heart failure
Flow down gradients - overview
- Flow = movement of a substance from one point (A) to another point (B) in a system
- Flow is measured by the amount of substance (volume, moles, charge) that moves over time (seconds, minutes)
- The driving force for substance flow is the energy gradient between points A and B.
- The amount of flow is directly related to the size of the energy gradient between A and B.
- The greater the gradient, the greater the flow.
- Every system resists this flow.
Flow down gradients – a model
- Diagram shows a substance moving from point A to point B. A gradient (difference) in concentration is shown between the two points A and B,
Why is this concept important?
- Life depends on the movement of substances from one point to another in the body.
- Fluids and gases constantly move from one point to another.
- Flow through larger tubes is described by Poiseuille's law.
- Molecular flow is driven by diffusion, electrostatic interactions, or pressure gradients, described by Fick's law, Ohm's law, and others
Pause and generate...
- List the five specific processes in the body that depend on substances flowing down a gradient (e.g., blood moving from the heart to a large vessel)
Flow down gradients - movement of gases and liquids through a vessel
- Movement of gas/liquid through a tube is described with parameters:
- Hydrostatic pressure causes flow from point A to B
- Physical structures (resistance) in the tube affect flow
- The dimensions of the tube influence flow
- Viscosity of the fluid impacts flow
- Flow rate is determined by Poiseuille's law: F = (P1 - P2).
Poiseuille's Law - defined
- F = flow (volume of liquid / time, e.g., L/min)
- P = hydrostatic pressure (force exerted on walls of container)
- r = radius of the tube
- l = length of the tube
- η = viscosity of the fluid
- Flow (F) is directly proportional to the pressure difference (P1-P2) and the fourth power of the radius (r^4) and inversely proportional to the length (l) and viscosity (η) F = (P1-P2)πr^4 / 8ηl
Poiseuille's Law – take-home
- Flow is affected by pressure difference, tube radius, tube length, and viscosity
- Larger pressure difference, larger radius, shorter tube and lower viscosity will increase flow.
Fick's Law
- Quantifies diffusion rate across a barrier or membrane
- Fick's Law : F = k A (CA - CB) / t. where
- F = flow/flux (amount of substance moved/time, e.g., molecules/second)
- k = constant depending on substance, membrane properties
- A = membrane surface area
- CA - CB = concentration difference across the membrane
- t = thickness of the membrane
Fick's Law - defined
- F = flow/flux (number of molecules diffusing from point A to B over time)
- Concentration gradient (difference in concentration on either side of the membrane)
- A = surface area of the membrane
- t = membrane thickness
- Constant (k) depends on many factors (like substance's size, membrane permeability, solubility)
Fick's law in the body
- Fick's Law describes substance movement across tissue barriers (e.g., capillary walls).
- Factors affecting diffusion rate include concentration difference, membrane permeability, and surface area.
Fick's law – take-home
- Flow/flux across membranes depends on concentration difference and membrane properties (surface, thickness, and permeability)
- Larger surface area, larger concentration difference, smaller thickness and higher permeability will increase flow.
Flow down gradients – movement charged particles across a barrier
- Movement of charged particles (ions) across a barrier (membrane) depends on:
- The particle's charge
- The difference in charge concentration across the membrane (voltage)
- The membrane's permeability to the particle
- The flow rate of charge (current) is described by Ohm's Law
Ohm's law - defined
- I = current (number of charges/time)
- V = voltage (energy difference)
- R = resistance
Ohm's law – take-home
- Flow of charges (current) is determined by the voltage and resistance across a membrane
- Increased voltage and decreased resistance will increase current.
Physiology Concepts - Flow Down Gradients - Cases
Case 1
- Mary, a 64-year-old with Type 2 diabetes, has progressively worsening numbness and coldness in her feet, especially the right.
- Clinical findings point to reduced blood flow in her right foot.
Case 2
- Robert, a 75-year-old with coronary artery disease and heart failure, experiences worsening foot swelling and shortness of breath.
- Clinical findings suggest circulatory impairment and fluid backup common in heart failure.
Case 1- Questions to answer
- Correlate clinical findings with known diabetes-related vascular changes.
- Assess the role of learned physical laws.
- Explain clinical features, and identify less probable vascular explanations.
Case 2 – Questions to answer
- Explain Robert's medical history in relation to his foot swelling and shortness of breath.
- Connect clinical findings with the relevant physiological laws.
Heart failure – some basics
- Heart failure often involves two main types of problems:
- Impaired "forward flow": Decreased cardiac output weakens blood supply to essential tissues (e.g., brain, kidneys, heart)
- Fluid backup: Impaired venous return causes fluid accumulation in body tissues due to decreased cardiac output (leading to edema, swelling).
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Description
Explore the principles of flow down gradients in physiology, including fluid flow, diffusion according to Fick's law, and basic bioelectricity described by Ohm's law. Cases of Mary with diabetes and Robert with heart failure are discussed. Understand flow, gradients, resistances, and conductances.