Making the simplistic assumption that the dissolved NaCl(s) does not affect the volume of the solvent water, determine the constants m and b in the equation Molarity = mdensity + b that relates the NaCl molarity to the NaCl(aq) density. Take the density of water to be 1.00 g/mL and the molar mass of NaCl to be 58.5 g/mol. I am having a very difficult time answering this question. There just doesn't seem to be enough information to determine the constants.
Thank you for the response! I understand how you substituted the equation but I think I am missing something. When I plug in the values I get... \[(58.5 gL/mol) \div (M _{NaCl}) =58.5gLmol \times x + Y\]
\(m_{NaCl}\) is mass, which is arbitrary, you can pick any mass you want. \(M_{NaCl}\)=molar mass of NaCl, which is 58.5 g/mol.
Thank you that makes sense. I really appreciate you taking the time to answer my question.
ok cool. no problem at all !
btw, the way you would solve this, would be by, either, graphing, or finding the slope first, then the y intercept.
Actually I may have spoken too soon. I used 10g Nacl for the arbitrary mass. Doing so i get the slope to be .17mol/L= 10g/L (x) + b. What would be the next logical step?
you have to use 2 masses to get the slope, then use the slope and a point to get b
Okay I got it for real this time. As part of the lab i had to compare the experimental value to the "simple model". I made my y axis concentration and my x-axis so I was getting an impossibly large slope in comparison to the slope for the simple model. Thanks for sticking with me!
i'm glad you figured it out!
Actually I may have spoken too soon. I used 10g Nacl for the arbitrary mass. Doing so i get the slope to be .17mol/L= 10g/L (x) + b. What would be the next logical step?
Okay I got it for real this time. As part of the lab i had to compare the experimental value to the "simple model". I made my y axis concentration and my x-axis so I was getting an impossibly large slope in comparison to the slope for the simple model. Thanks for sticking with me!
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