How many millimeters of water would you add to 75 mL of a 15% acid solution to make a 10% acid solution?
|dw:1376264544906:dw|
50 more needs to be added.
Thanks for the help @Ellews
I don't agree. The amount of acid remains the same in the two solutions, so\[.15(75)=.10(75 + x)\]
Then what would you say is the correct answer? @NoelGreco
37.5 ;)
no but seriously he has a point
i forgot to consider the fact that the amount of acid does not change. so .15(75ml)=.10(75+x) the amount of extra would be 37.5mL :) thanks @NoelGreco
Alright so thank you both, @Ellews and @NoelGreco
But just a question, what would the equation look like if you reverse the whole problem into knowing the amount of acid added but not the original percentage?
15 percent of 75 =11.25 so "11.25 ml of acid"
If 3 qt of antifreeze are added to 9 qt of a 40% antifreeze solution, what is the concentration of antifreeze in the new solution? There, an example problem. How would the equation look like for this problem?
I do these mixing problems this way |dw:1376265855823:dw| The amount of antifreeze has to be the same on both sides.
So x is the concentration of antifreeze in the new solution?
Yes. In these problems water is most often the solvent. You'll never be asked, "What's the concentration of water?" You must follow the solute (acid, antifreeze) and make your equation.
Join our real-time social learning platform and learn together with your friends!