Chemistry Calculate mass of compound given the mole % of total solution

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The discussion revolves around calculating the mass and volume of compound A needed to achieve a 10% molar fraction in a solution containing both compound A and compound B, while maintaining a total concentration of 20 mg/mL. The initial calculations for moles of each compound are presented, but confusion arises regarding the distinction between molar mass and molar fraction. Participants suggest converting the concentrations from mg/mL to molar concentrations to simplify the calculations. The importance of considering the solvent in the calculations is emphasized to clarify the final desired concentration. The overall goal is to accurately determine the required amount of compound A to mix with compound B to achieve the specified molar ratio.
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Homework Statement


Known: [/B]
Mass of compound A: 15mg (weighed in excess), MM=200g/mol
Mass of compound B: 6mg, MM=700g/mol
Concentration of each compound listed above(Concentration of solution of compound A or solution of Compound B): 20mg/L
Total concentration of the solution: 20mg/mL
Molar percent(percent of total number of moles in solution) of compound A: 20%
Problem:
I will list everything that is given to me by the problem as (Given:)

So I measured a mass of compound A, let's say 15mg. And I measure a mass of compound B, let's say 6mg. (Given: concentration of each compound is 20mg/mL). Compound A is measured in excess. So using the mass, and the given concentration, I calculate the volume required for each compound(using the given concentration of 20mg/mL) and mix each compound into their required volumes to create 2 solutions. However, (Given: 10% molar percent[that is to say 10% of the total number of moles in the final solution]) of Compound A, what is the mass and volume of Compound A that I need to add to Compound B in order to get that mole percent? However, I cannot change the total concentration of the solution(Given: 20mg/mL)

2. Homework Equations

C=nv etc simple chem equations

The Attempt at a Solution


Moles A: 15mg/1000/200g/mol=7.5*10^(-5)
Moles B: 6mg/1000/700g/mol=8.57*10^(-7)

Total Moles in sol'n*(1-0.2)=Moles Compound B
Total Moles in sol'n=1.07*10^(-6) moles
Moles of Compound A needed=1.07*10^(-6) moles*0.2=2.14*10^(-7)
Mass of Compound A=2.14*10^(-7)*200g/mol*1000=0.043mg
Volume of Compound A to add=0.043mg/(20mg/mL)=0.00214mL
^This answer is wrong however.
 
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It is still not clear what you are trying to do and what you are calculating.
 
Borek said:
It is still not clear what you are trying to do and what you are calculating.
Hi, I have two powders, compound A and compound B. I need to make 2 solutions each containing the two powders, so I use the concentration of each solution(20mg/mL) to determine how much of the solvent I need to add. Now I have 2 solutions with powder A and powder B dissolved in them. I need to add a certain amount of the compound A solution(since it was made in excess) to compound B solution so that the entire final solution has 10% molar mass of compound A. I am trying to calculate the mass Compound A and consequently the volume (as made in my solution containing compound A) that I have to add to the solution containing compound B . However, I must keep the final concentration of the solution at 20mg/mL. I hope this clarifies my question. Thank you!
 
Last edited:
Lucy345 said:
Hi, I have two powders, compound A and compound B. I need to make 2 solutions each containing the two powders, so I use the concentration of each solution(20mg/mL) to determine how much of the solvent I need to add. Now I have 2 solutions with powder A and powder B dissolved in them.
OK, at this stage you have one solution containing 20 mg/mL of A, and a second solution containing 20 mg/mL of B.

I need to add a certain amount of the compound A solution(since it was made in excess) to compound B solution so that the entire final solution has 10% molar mass of compound A.

10% molar mass or 10% molar fraction?

This is getting a bit convoluted, as molar fraction should take the solvent into account. Somehow I feel that's not what you are interested in.

If you are going to work with molar fractions it will be better to convert mg/mL concentrations into molar concentrations. Then calculating how much solution of A should be added to a given amount of B is trivial, as all you need is to find how many moles of B are already present, and calculate how many moles of A are needed so that the molar ratio translates into 10% molar fraction of A.

If you mix solutions that are 20 mg/mL the final solution will be 20 mg/mL as well (just it will be a concentration of mixture, not of a pure substance).
 
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