Please don't provide handwriting solution Which ligand-binding curve in the figure below would be consistent withthe protein exhibiting a Ka (association equilibrium constant) of 1x10³ M-12Y1-0.8+0.6+0.40.20O AODO CCOB01BC2AD3T4 [L], mM

Consider the interaction between a protein (P) and ligand (L) as shown below.Here, Ka is the…

Answered: Which ligand-binding curve in the…

Biochemistry

9th Edition

ISBN:9781319114671

Author:Lubert Stryer, Jeremy M. Berg, John L. Tymoczko, Gregory J. Gatto Jr.

Publisher:Lubert Stryer, Jeremy M. Berg, John L. Tymoczko, Gregory J. Gatto Jr.

Chapter1: Biochemistry: An Evolving Science

Section: Chapter Questions

Problem 1P

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Which of the following situations would produce a Hill plot with nH < 1.0? Explain your reasoning in each case.(a) The protein has multiple subunits, each with a single ligand-binding site. Binding of ligand to one site decreases the binding affinity of other sites for the ligand.(b) The protein is a single polypeptide with two ligand-binding sites, each having a different affinity for the ligand.(c) The protein is a single polypeptide with a single ligand-binding site. As purified, the protein preparation is heterogeneous, containing some protein molecules that are partially denatured and thus have a lower binding affinity for the ligand.
A protein-ligand binding reaction is run. At equilibrium, half the protein is ligand bound, the unboundligand concentration is 0.657 nM. Calculate the koff value for this reaction. Assume the kon value is typical ofprotein-ligand interactions.
Give the general Adiar equation for the binding of a ligand to a dimeric protein. Explain further what your understanding is of the terms "no-, positive-, and negative cooperativity” and graphically present the relationship between Ȳ and [S] for each of these cases. Also, give the relationship between the constants Kb1 and Kb2 in each case.
Calculate the concentration of the ligand required to fill 25% of the binding site. X+A ⇌ XA , ka = 1.5 ×10-6 Y+A ⇌ YA , ka = 4.7 × 10-4 (i.e, q = 0.25) for both proteins.
Three different ligands, Ligand Q, Ligand T, and Ligand W, bind to the same protein but with different affinity: The association constant (Ka) for the binding of Ligand Q to the protein is 0.033 nM-1. The fractional saturation (Y) of the protein is 0.20 when the concentration of Ligand T is 1.25 nM. The fractional saturation (Y) of the protein is 0.80 when the concentration of Ligand W is 72 nM. Given this information, Calculate Kd for the binding of each ligand to this protein. Which ligand binds with greatest affinity? Which ligand binds with the lowest affinity?
Draw a fractional binding curve (θ v.s [L]) for a protein binding to one molecule of L with a Kd of 10 mM.
A one-to-one protein (P)-ligand (L) complexation (P + L PL) has a dissociation equilibrium constant (Kd) value of 100 nM at 25°C, and the Kd remains the same at 37°C. 1) What is AS of binding at 25°C? Assume ACp of the binding is 0 over the temperature range. AS = 1.34E2 kJ/(mol*K) (note the unit!!) (sig. fig =3) 2) What is the concentration of the PL complex formed at equilibrium when you mix 0.20 uM (microM) of Protein and 1.0 uM of Ligand together at 37°C? PL at equilibrium = 8.1E-1 uM (note the unit!!) (sig. fig =2)
A tetrapeptide, glutamate-glycine-alanine-lysine, is prepared at at concentration of 1 mM (0.001 M) and is measured in the standard setup (pathlength of 1 cm). What is the approximate absorbance of this peptide at 280 nm? Hint: if the peptide contained a single tryptophan, the answer would be about 10. 10 280 1 0
12 mM of protein A is combined with 6 mM of ligand X in water. After the protein-ligand complex binding reaches equilibrium, you measure that the free ligand concentration is 3 mM and the concentration of protein-ligand complex is 3 mM. What is the Kd for protein A? Although they would be in mM, do not include units in your answer, only the number as a whole integer.
Based on the Hill Plot below, this protein-ligand interaction displays log Y 1-Y 5 2.5 0 -2.5 -2.5 nH1 2.5 Binding that obeys the Law of Mass Action Negative cooperativity 5
Consider the dissociation reaction for a protein-ligand complex: P•L P + L A. Sketch a binding curve (fractional saturation θ vs. ligand concentration [L]) for this protein-ligand complex (ligand A). Show where on that curve you could obtain the dissociation equilibrium constant Kd for the reaction. B. Now sketch on the same axes a θ vs. [L] plot for a different ligand (B) that binds more weakly than the first ligand. C. Does the weaker binding ligand have a higher, or lower, Kd than the tighter binding ligand? D. Sketch a binding curve for a cooperatively bound ligand with K0.5 higher than that of Kd for A or B. (Note: for cooperative binding, each protein molecule would have to have more than 1 binding site for the ligand; K0.5 is the experimentally determined ligand concentration that gives θ = 0.5.)
Molecular diameters of proteins IgG and TNFα are 11.2 nm and 4.4 nm, respectively. The diffusion coefficient of IgG in a dilute aqueous solution at 37oC is 2.8 ⤬ 10-7 cm2/s. Estimate the diffusion coefficient of TNFα in a dilute aqueous solution at the same temperature.

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Which ligand-binding curve in the figure below would be consistent with the protein exhibiting a Ka (association equilibrium constant) of 1x10³ M- 1? Y 0.8+ 0.6+ 0.4- 0.2+ 0 OA OD SOC OB 0 1 B 1 C 1 1 2 1 L D F3 4 [L], mM