BIOPHYS CHEM EX2

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180 Terms

1
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equilibrium for dissociation of ES complex

what is Ks?

2
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the binding follows MM and is fast (Km=Ks)

what is Km when one ES complex is present?

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Km estimates Ks and it follows the complete mechanism

what is Km when more than one ES complex is present?

4
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Km = [ES][S] / ∑[ES]

Km equation with more than one ES present?

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sum of all bound species

what is ∑[ES]?

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equilibrium association constant of a complex

what is Ka?

7
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equilibrium dissociation constant of a complex

what is Kd?

8
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number of binding sites

what is n?

9
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ligand binding to enzyme

what is L?

10
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we want to know how many exist and how strong they are, to find Ka

what do you want to know when binding sites are unknown?

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[EL]/[E][L]

equation for Ka?

12
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[E] + [EL]

[E]0 =

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[L] [EL]

[L]0 =

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f = [EL] / [E]0

what is the occupied sites fraction equation?

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(1-f)= [E]/[E]0

what is the unoccupied site fraction equation?

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Ka = f / (1-f) [L]

what is the binding site occupation equation for Ka?

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(1/Ka [L]) + 1 = 1 / f

what is the equation for graphically representing a single binding site?

18
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a double reciprocal plot

how do you represent a single binding site to a graph?

19
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<p>slope: 1 / Ka </p><p>y-intercept: 1</p><p>x axis: 1 / [L] </p><p>y axis: 1 / f </p>

slope: 1 / Ka

y-intercept: 1

x axis: 1 / [L]

y axis: 1 / f

what is the double reciprocal graph for a single binding site?

20
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f = [EL] / n [E]0 , measures the percentage of individual sites that are available

what is the equation for the fraction of occupied sites?

21
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v = [EL] / [E]0 , tracks the average number of bound ligands per single enzyme molecule

what is the equation for bound ligands?

22
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<p>slope: 1/nKa</p><p>y axis: 1/v</p><p>x axis: 1/[L]</p><p>y intercept: 1/n</p><p>compression at low [L]</p>

slope: 1/nKa

y axis: 1/v

x axis: 1/[L]

y intercept: 1/n

compression at low [L]

what is the double reciprocal graph for a multiple binding site?

23
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1/nKa[L] + 1/n = 1/v

what is the double reciprocal equation for multiple binding sites?

24
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extremes and limitations, conceptually identical to looking at a reactions max capacity

what does this 1/nKa[L] + 1/n = 1/v focus on?

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<p>slope: - Ka</p><p>x axis: v</p><p>y axis: v / [L]</p><p>y intercept: nKa</p><p>sensitive to cooperative binding </p>

slope: - Ka

x axis: v

y axis: v / [L]

y intercept: nKa

sensitive to cooperative binding

what is the scatchard plot for multiple binding sites?

26
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nKa - Kav = v/[L]

what is the scatchard plot equation?

27
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the ratio of bound to free ligand against total ligand, focuses on how remaining capacity affects other sites

what does nKa - Kav = v / [L] focus on?

28
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molecular interactions

forces between molecules and between atoms, that can be either attractive or repulsive

29
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macromolecules and solvent environments and is highly variable

what does conformation depend on?

30
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total # of independent coordinates or modes of motion required to fully specify the positions, orientations, and energy states of all the atoms in the system

doF

31
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intermolecular interactions among molecules + intramolecular interactions among atoms within molecules

what is the total potential energy in a macromolecule system

32
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total intramolecular potential energy and gives the PE landscape as a function of atom position

VTotal

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V total = [ ∑Ni (Vbonding - Vnonbonding )]intra

Vtotal equation?

34
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bonding interactions

involves covalent bonds, where atoms share electrons to achieve stability (energy changes correspond to IR region of electromagnetic spectrum and absorb IR light)

35
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stretching

movement along bond axis, involves 2 atoms and requires 1 covalent

36
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bending

change in bond angle between 3 atoms and requires 2 covalent bonds

37
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twisting

rotation around bond axis involving 4 atoms and requires 3 covalent bonds

38
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nonbonding interactions

intermolecular forces attraction between molecules rather than within them, influences physical properties

39
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ionic bond

electrostatic attraction between opposely charged ions, is very strong

40
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dipole-dipole

attraction between polar molecules with permanent dipoles moderate strength, moderate strength

41
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LDFS

temporary dipoles caused by electron movement, present in all molecules, weak interactions

42
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VanDer Waals

collective term for all weak intermolecular interactions between surfaces, atoms, and molecules

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<p>y axis:  potential energy </p><p>x axis: distance between nuclei </p><p>r0 : minimum value </p>

y axis: potential energy

x axis: distance between nuclei

r0 : minimum value

what is the harmonic potential graph?

44
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F = -kr

what is the force spring constant equation?

45
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bonding energy (E) is modeled in a force field as distance dependent function

what does the harmonic potential graph model?

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Vbond = kbond (r - r0)2

equation for bond length?

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r0

standard length of a bond

48
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HPG

bonding energy is modeled in a force field as distance dependent function

49
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Vθ = kθ (θ - θ0)2

what is the equation for V0?

50
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term image

bond angle and bond length graphs?

51
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defines the dihedral angle phi around the central bond between atoms

the twisting of a bond

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depends on the type of the bond connecting the central atoms

what does the potential energy function for rotation depend on?

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are relatively free to rotate, while double bonds have very distinct energy minima at phi = 0, 180, 360

what is single bond rotation?

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dihedral angle

measures how much one part of the molecule twists relative to another, determines molecular shape and flexibility energy function

55
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the TYPE of bonds connecting the atoms

what is the V(ϕ) dependent on?

56
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<p>Torsional potential energy curves for single vs. double bond rotation ($$V(\phi)$$ vs. $$\phi$$)</p>

Torsional potential energy curves for single vs. double bond rotation (V(ϕ)V(\phi) vs. ϕ\phi)

  • Plot A (Single bond): Shows a three-fold periodic curve with minima at staggered conformations and low energy barriers, allowing relatively free rotation.

  • Plot B (Double bond): Shows distinct energy minima at trans (0∘0^\circ) and cis (±180∘\pm 180^\circ) separated by high energy barriers, restricting rotation.


57
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Vn:

torsion force constant (spring constant)

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n:

period of the function

59
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y (gamma);

phase angle (defines the minima occurs)

60
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torsional potential

how energy changes as the molecule twists

peaks - unstable

valleys - stable

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anharmonic function

true, nonparabolic potential energy of a molecular bond, moving beyond simple harmonic oscillator

62
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forced toward r0 by potential energy surface

at r distance atoms are

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the “spring” from r0 with K

what is Vbond dependent on deformation of

64
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<p>H-H repulsion </p><p>H—H attraction </p><p>H———H bond breaks</p>

H-H repulsion

H—H attraction

H———H bond breaks

what is the graph for anharmonic function?

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bond length

anatomical distance between nuclei with E at minimum (optimal)

66
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the e-cloud overlaps gradually

what happens when the bond is compressed?

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harmonic model

approximation is good around r0, it is symmetrical and shows molecules are tightly bonded than they actually are

<p>approximation is good around r0, it is symmetrical and shows molecules are tightly bonded than they actually are </p>
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ground vibration state, smallest amplitude, zero point energy

what does v=0 stand for?

69
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dissociation energy from minimum to asymptote

what does De stand for?

70
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energy and atoms vibrate with larger amplitude (farther from r0)

what increases as vibrational levels increase?

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V1-3

potential for bond angle

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non bonding potential

potential energy from interactions not dependent on covalent bonding and distance dependent to some power (n) of the distance between atoms {r}

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Vnonbonding ∝ f (1/rn )

what is the equation for intermolecular potential energy term derived from a power-law interaction?

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It describes how a specific potential energy component of a chemical bond scales with the internuclear distance between the two bonded atoms.

what does this Vn ∝ f (1/rn ) describe?

75
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short range

when n is large the interaction is

76
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large range

when n is small the interaction is

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electrostatic

n=1 ?

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dipole dipole

n=3?

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London DF

n=6?

80
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repulsion

n=12?

81
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rn

potential energy functions are inversely related to

82
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<p>n=12 → n=1 </p>

n=12 → n=1

non bonding potential graph?

83
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faster the function approaches 0

the higher the n exponent the

84
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energy drops quickly

if n is high

85
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energy drops slowly

if n is small

86
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electrostatic

treatment of the electrostatic potential (Ve ) between two units charges Z1 and Z2

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𝑉𝑒 = 𝑍1𝑒𝑍2𝑒/4𝜋𝜖0𝑟𝐷

what is the electrostatic potential energy equation?

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<p><span>𝑉𝑑𝑑 = + |𝜇1||𝜇2|/ Dr<sup>3</sup></span></p>

𝑉𝑑𝑑 = + |𝜇1||𝜇2|/ Dr3

what is the dipole dipole parallel equation?

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repulsion

dipole-dipole parallel

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<p>𝑉𝑑𝑑 = - |𝜇1||𝜇2|/ Dr<sup>3</sup></p>

𝑉𝑑𝑑 = - |𝜇1||𝜇2|/ Dr3

what is dipole dipole antiparallel equation?

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attraction

dipole-dipole antiparallel

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<p><span>𝑉𝑑𝑑 = −2 |𝜇1| |𝜇2| / 𝐷𝑟3</span></p>

𝑉𝑑𝑑 = −2 |𝜇1| |𝜇2| / 𝐷𝑟3

what is the dipole dipole head to tail equation?

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the dipole moment, depends on length

what is µ?

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<p>𝑉𝑑𝑑 = + 2 |𝜇1| |𝜇2| / 𝐷𝑟3</p>

𝑉𝑑𝑑 = + 2 |𝜇1| |𝜇2| / 𝐷𝑟3

what is the dipole dipole head to head equation?

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attraction

dipole dipole head to tail

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repulsion

dipole dipole head to head

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electrical interactions between two or more atoms or molecules that are VERY close

what are VDW forces driven by?

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London dispersion forces

VL ?

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Nucleus-Nucleus repulsion forces

VR ?

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VL + VR

VDW =