Explore BrainMass
Share

Calorimetry involving heat of solution of NaOH(s)

This content was STOLEN from BrainMass.com - View the original, and get the already-completed solution here!

A lab experiment dealing with the properties of a coffee cup calorimeter was completed. One of the procedures involved measuring the temperature of 50mL water placed in a calorimeter for 3 minutes, and then adding NaOH(s) pellets and measuring the temperature for 4 more minutes. I have several temperature measurements, but I am not sure how to use that data to calculate "heat gained by solution," "heat gained by calorimeter," "total heat of reaction," or "heat of solution per mole." Please see the attached file to view my data, but I am mainly interested in how I would go about filling out the "Data/Calculation" chart at the bottom of the page.

© BrainMass Inc. brainmass.com October 24, 2018, 7:27 pm ad1c9bdddf
https://brainmass.com/chemistry/physical-chemistry/calorimetry-involving-heat-of-solution-of-naoh-s-68018

Attachments

Solution Preview

For these types of experiments, you will want to know the final temperature that the solution would reach after the reaction is complete. Was there a temperature that was reached after a reasonable length of time?

I will assume that your temperature under "8" is your last temperature is your final ...

Solution Summary

Solution provides detailed explanation for dealing with an experiment involving the properties of a coffee cup calorimeter. The expert explains, using an attached table from the student's experiment, how to fill out the "Data/Calculation" chart.

$2.19
See Also This Related BrainMass Solution

A solution for Allosterity and Cooperativity

When a compound made up of non-polar molecules is mixed with an aqueous solvent such as water, the molecules cluster together into a ball while water tends to form a ring around them. They do so because they are hydrophobic (. Wikibooks 2015).

When more of this solute is added, the water ring is disturbed as more of the hydrophobic molecules join the non-polar core and the displaced water molecules are freed to move around. This causes high disorder in the solution environment referred to as high entropy.
According to the 2nd Law of Thermodynamics, "The total entropy of the system plus its surrounding must always be increasing"(Wikibooks 2015). In this case the release of the water molecules from the cage around nonpolar surfaces is favourable and responsible for phenomenon called the hydrophobic effect.

The degree of freedom i.e. the free movement of drugs in solution or receptor proteins also favours entropy optimization and the binding phenomenon reduces this freedom as well as the binding affinity. Creation of more rigid drug molecules with less interference on the protein degree of freedom results in compensated enthalpy/entropy environments that favour binding affinity.

1. The binding affinity of drug molecules to protein receptor sites is a function of the solubility of the drug molecule and the part of the protein bound to the drug. The less soluble the drug molecule is, the more hydrophobic it is and therefore the higher the entropy as explained in the background above which creates a favourable environment for entropic optimization. Solvation of the protein (hydrophobicity) that is buried during binding will increase binding affinity if it is more hydrophobic. Binding Affinity (Ka) is a function of Gibbs Energy which is a difference between enthalpy and entropy. A more negative enthalpy and more positive entropy are more favourable for binding affinity (Freire 2005).

2. The limitations of this approach to affinity optimization include the following:

2.1. The resulting drug molecules are insoluble in water due to their hydrophobicity

2.2. Drug resistance may result from mutations of the binding site.

3. Enthalpy/Entropy compensation is any gain in enthalpy contributions to binding is opposed by an accompanying loss in entropic contributions. Affinity optimization is accomplished by selecting chemical modifications that carry a low enthalpy/entropy compensation ((Lumry and Rajender, 1970; Eftink et al., 1983). Examples of the practical application of the entropy/enthalpy compensation principle including conformational constraints are all 1st generation HIV Protease Inhibitors Nelfinavir, Saquinavir and Ritonavir (Velasquez et.al 2003)

View Full Posting Details