I need a .12N sulfuric acid solution for e-cigarette liquid nicotine strength testing, but .12N concentration is hard to get in my country.
I have battery acid at 37% solution (1.28kg/L), and have used some formulas to calculate mixing ratio, to get a .12N solution, but the testing doesn't add up.
I have used these formulas:
density ( g/L) x % by mass / 100 = g/L of H2SO4
g/L / 98 g/mol = molarity
N = Molarity x 2
I have calculated grams of pure H2SO4 in 1L .12N solution:
Molarity = .06
g/L = .06 x 98 = 5.88 g/L
And then calculated g/L in the 37% solution:
1280 x 37 / 100 = 473.6 g/L
Then calculating how many mL of 37% solution would contain 5.88g:
1000 / (473.6 / 5.88) = 12.42 mL
So, I measure 98.76 mL demineralized water and add 1.24mL of 37% sulfuric acid (making 100ml to test).
Testing a 72mg/mL nic base, gives me 64mg/mL concentration, so the resulting sulfuric acid solution seems to be to strong (I'm pretty sure the nic base is at 72mg/mL cause mixed e-liqud with the base matches strength of bought e-liquid at same strength).
What is going wrong?
Maybe measuring so small and precise quantities is to difficult, but I don't think that should give such far off results.
I have battery acid at 37% solution (1.28kg/L), and have used some formulas to calculate mixing ratio, to get a .12N solution, but the testing doesn't add up.
I have used these formulas:
density ( g/L) x % by mass / 100 = g/L of H2SO4
g/L / 98 g/mol = molarity
N = Molarity x 2
I have calculated grams of pure H2SO4 in 1L .12N solution:
Molarity = .06
g/L = .06 x 98 = 5.88 g/L
And then calculated g/L in the 37% solution:
1280 x 37 / 100 = 473.6 g/L
Then calculating how many mL of 37% solution would contain 5.88g:
1000 / (473.6 / 5.88) = 12.42 mL
So, I measure 98.76 mL demineralized water and add 1.24mL of 37% sulfuric acid (making 100ml to test).
Testing a 72mg/mL nic base, gives me 64mg/mL concentration, so the resulting sulfuric acid solution seems to be to strong (I'm pretty sure the nic base is at 72mg/mL cause mixed e-liqud with the base matches strength of bought e-liquid at same strength).
What is going wrong?
Maybe measuring so small and precise quantities is to difficult, but I don't think that should give such far off results.