BIOL 4087 : BIOL4087 Notes For Exam 1

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15 Mar 2019
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1-16-14
Chapter 2 - Water
H20
Noncovalent interactions
Hydrogen bonds
Electrostatic interactions
Van der waals interactions
Ionization of water
pH
buffers
Henderson-Hasselbalch equation
H20
60-75% of weight of most organisms
Is the solvent of life - it determines shape and interactions of biological molecules
Figure 2.1 shows water is polar, oxygen is more electro negative and hydrogen is electro
positive, electrons hang out around the oxygen atom so it is slightly negative,
Figure 2.1 b water forms hydrogen bonds, hydrogen bond is longer than covalent
bond,
H-bond - .177 nm, 23 kJ/mol
Covalent bond - .0965 nm, 50-500 kJ/mol
Figure 2.2
Noncovanlent interactions (hydrogen bonds, electrostatic interactions, van der Waals
interactions)
Are weak 4-20 kJ/mol but bc they are so weak they are readily reversible at body
temperature which makes them dynamic
Allows substrates to release enzyme without energy
Sum of many will yield strong interactions (individually they are weak)
DNA, RNA, and proteins
Biological membranes
Hydrogen bonds
Hydrogen bonds are about ~20 kJ/mole
They form between an O or N (acceptor) (electronegatively) and a hydrogen
which is covalently bonded to another O or N (donor)
Look for O or N to tell if hydrogen bond exist
Figure 2.3
Figure 2.4 hydrogen bond between ketones, peptides, complementary bases of
DNA are extremely important to the environment
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Figure 2.5
Hydrogen bonds are directional strongest hydrogen bonds are linear
and weaker hydrogen bonds are not linear
Hydrogen bonds make water a good solvent for polar molecules
Electrostatic interactions
Are ~20 kJ/mol
Are also called salt bridges and ionic bonds
F=Q1Q2/εr2 where ε is the dielectric constant
SEE IMAGE #1 on force
Opposite charges attract, like charges repel
Force is strongest in vacuum (because dielectric constant is smallest)
Figure 2.6
Water is a good solvent for ions (“hydration shells”)
Van der Waals interactions
2-4 kJ/mole
Transient dipole-induced dipole interactions
Molecules have preferred distance between one another like an energy well.
Microscopically, potential energy decreases as the molecules are pushed
together or pulled apart from the ideal state
See image #2
Gecko use van der waals interaction to climb walls (spatulae)
Better duct tape proposed using van der Waals
HIV protease protease cuts protein to allow the virus to penetrate cell
membrane. Van der waals forces are important to enzymes because they
influence affinity that the active site has for a target molecule
Water and amphipathic molecules
Sodium stearate (a fatty acid, 18 Carbons) will form micelle when placed in water with
hydrophilic heads facing out and fatty chains facing in.
See image #3
Figure 2.7b
Ionization of water
pH
water will dissociate to a proton and hydride
Keq=[H+][OH-]/[H2O]
KW=[H+][OH-]
see image #4
pH = -log[H+] be able to define and do calculations!
1 unit increase in pH is a 10 fold decrease in M (mol/liter)
pH of 4 indicates H+ conc of 10-4 mol/liter
Neutral solution proton concentration is equal to the hydroxide
concentration [H+]=[OH-]=10-7 M bc KW=10-14
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Figure 2.15
Blood, sweat, and tears ~7.2 pH
Milk and saliva ~6.5
Acids and Bases
Strong acids and bases will completely dissociate in water
HCl H+ + Cl-
NaOH Na+ + OH-
Weak acids and bases partially dissociate
HA H+ + A- (equilibrium)
HA is the acid and A- is conjugate base
NH4+ → H+ + NH3
CH3COOH → H+ + CH3OO-
Figure 2.17 titration of acidic acid, need to add base then measure base in the
beginning of titration, you get a big increase in pH (change of ~3) as OH- equivalents are
added, going from 0 to 0.1. When the equivalents go from 0.4 to 0.5, only get a change
in pH of 0.5 (smaller than beginning so this acts as a buffer)
Ka is constant for each acid
Buffer a weak acid or base that resists a change in the pH of a solution
See image #5
Buffer works best in the midpoint of titration: big change in titer conc = small
change in pH
[CH3COOH]=[CH2COO-] midpoint of titration
Acid dissociation constant = Ka see image
In this case, Ka=[H+], pKa=-log(Ka)=pH
Buffer works best within ±1 unit of the pKa
Figure 2.18 pKa’s of different molecules
Memorize the Henderson-Hasselbalch equation
Phosphate is an intracellular buffer: Three different hydrogens on phosphate, so three different pKas.
The middle pKa (7.2) is most important for biological systems.
1-21-12
Bicarbonate is an important blood buffer
CO2 + H2O →H2CO3 (carbonic acid)→H+ + HCO3- (bicarbonate)
Carbonic anhydrase pushes the rxn towards carbonic acid
Ka (combined) = [H+][HCO3-]/[]
pKa=6.1
respiratory acidosis/alkalosis
metabolic acidosis/alkalosis change in blood pH because of metabolic processes
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