Concept of SteadyState Balance Please give examples of steadystate balance What happens when a dam is constructed in a river valley What happens to you as you eat and drink every day Concept of SteadyState Balance ID: 934356
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Slide1
Chapter 1Physiology of Body Fluids
Slide2Concept of Steady-State BalancePlease give examples of steady-state balance.
What happens when a dam is constructed in a river valley?
What happens to you as you eat and drink every day?
Slide3Concept of Steady-State BalancePlease give examples of steady-state balance.
What happens when a dam is constructed in a river valley?
What happens to you as you eat and drink every day?
In humans, what is required to maintain steady-state balance?
Slide4Concept of Steady-State BalancePlease give examples of steady-state balance.
What happens when a dam is constructed in a river valley?
What happens to you as you eat and drink every day?
In humans, what is required to maintain steady-state balance?
Set-point
Sensors
Effector organs
Sensitivity of the system
Slide5Concept of Steady-State Balance
Please give examples of steady-state balance.
What happens when a dam is constructed in a river valley?
What happens to you as you eat and drink every day?
In humans, what is required to maintain steady-state balance?
Set-point
Sensors
Effector organs
Sensitivity of the system
Input > output is positive balance
Input < output is negative balance
Slide6Properties of solutions: Concentration
Concentration
The amount of a substance (weight) in a specified volume of solution
grams/Liter, mg /Liter, grams/100ml (dL or %), mg/100ml or dL, (other volumes must be declared)
The amount of a substance (moles) in a specified volume of solution
moles/Liter, millimoles/Liter, (other volumes must be declared)
Molarity
Glucose (180), Na (23), Cl (35.4), NaCl (58.4)
Avogadro’s number = 6.022 x 10
23
Example: 1 gram of glucose in 1 liter = = 0.0056 mol/L or 5.6 mmol/L
Properties of solutions: Content, EquivalentsContent
Amount of substance in specified volume
Amount = concentration x volume
Content of Na in ECV of 70 kg person = 140 mmol/L x 14 L = 1960 mmol
Content of Na + K in TBW of 70 kg person = 140 mmol/L x 42 L = 5880 mmol
Equivalents vs Moles
Dissociation of salts in water
NaCl in water: Na
+
Cl
-
CaCl2 in water: Ca++ 2Cl- Glucose is not a salt
Slide8Properties of solutions: OsmosisOsmosis
Movement of water across cell (semi-permeable) membranes
Driving force is Osmotic pressure
Osmotic pressure depends number of solute particles in solution
1 mmol/L of solute (1
mOsm
/L) generates 19.3 mmHg
Slide9Properties of solutions: OsmosisOsmosis
Movement of water across cell (semi-permeable) membranes
Driving force is Osmotic pressure
Osmotic pressure depends number of solute particles in solution
1 mmol/L of solute (1
mOsm
/L) generates 19.3 mmHg
Slide10Osmolarity and OsmolalityOsmolarity
Number of solute particles per 1 L of solution
Osmolality
Number of solute particles per 1 kg of solvent
Measured by lab
In dilute solutions – very little difference
Slide11Moles, Equivalents, Osmoles
Slide12Tonicity (osmole inequality)
Tonicity of a solution - related to its effect on cell volume
In biology, different osmoles – different effects on cell volume
Isotonic solution – no change of cell volume
Hypotonic solution – cell volume increases (swells)
Hypertonic solution – cell volume decreases (shrinks)
Example: 300 mmol/L of sucrose vs 300 mmol/L of urea
Both 300
mOsm
/kg H
2
O – isosmotic (same osmolality)Sucrose does not cross cell membrane – membrane impermeableEffective osmoleUrea crosses cell membrane – membrane permeableIneffective osmole (most of the time)
Slide13Oncotic pressureOncotic pressure – osmolality of large molecules (proteins)
Large molecules (proteins: albumin, globulins) exert greater osmolality than predicted
Mechanism not entirely understood
Slide14Specific GravityDensity of substance or solution compared to density of water
Density = Weight/Volume
Density of Water = 1 kilogram/liter, 1 gram/ml
Urinometer (original method)
Archimedes’ principle
Urine dipstick
Human plasma SG 1.008 -1.010
Dilute SG < 1.008
Concentrated SG > 1.020
Slide15Volumes of body fluid compartmentsTBW = 0.6 x body weight
ICF = 0.4 x body weight
ECF = 0.2 x body weight
Plasma = ¼ of ECF
Interstitial = ¾ of ECF
70 kg
Slide16Composition of body fluid compartments
ECF
ICF
Slide17Estimating plasma osmolality
Plasma vs Serum
Shortcuts – app not needed
[glucose]/20
[BUN]/3
Fluid exchange between compartments:Capillary fluid exchange
Starling forces
K
f
filtration coefficient
P
c
hydrostatic pressure in capillary
P
i
hydrostatic pressure of interstitial fluid
σ reflection coefficientπc oncotic pressure in capillaryπi oncotic pressure of interstitial fluidPre- & post- capillary sphincters
Slide19Fluid exchange between compartments:Cellular fluid exchange
Osmotic pressure between ECF & ICF drives water movement
Water across cell membranes through aquaporins
Clinical implications
Addition of isotonic saline to ECF
Isotonic saline (0.9% NaCl) contains 154 mmol NaCl
Ideal osmolality versus real osmolality
Addition of hypotonic saline to ECF
Hypotonic saline (0.45% NaCl)
Change in ECFV and ICFV after infusion of 1 liter
Addition of hypertonic saline to ECF
Hypertonic saline (3% NaCl) Molarity & osmolality?
Slide20Intravenous solutions