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pH question
Started by thais
Short answer is that for a full 1 point increase in pH, you have to decrease your [H+] by a factor of 10.
In this case we're decreasing the [H+] by a factor of 100 (essentially) so we raise the pH by 2 full points (1.3 to 3.3)
In this case we're decreasing the [H+] by a factor of 100 (essentially) so we raise the pH by 2 full points (1.3 to 3.3)
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Short answer is that for a full 1 point increase in pH, you have to decrease your [H+] by a factor of 10.
In this case we're decreasing the [H+] by a factor of 100 (essentially) so we raise the pH by 2 full points (1.3 to 3.3)
Ah, thanks for this insight. That's perfect MCAT strategy.
Short answer is that for a full 1 point increase in pH, you have to decrease your [H+] by a factor of 10.
In this case we're decreasing the [H+] by a factor of 100 (essentially) so we raise the pH by 2 full points (1.3 to 3.3)
While Chiddler's method is good for demonstrating impressive log skills, I think this one is a tad bit better for MCAT 🙂
beginning pH 1.3 = 10^-1.3 H ions = 5*10^-2
I'm not following how you got there either. That link you gave didn't explain how to handle fractional exponents, only fractional coefficients.
huh.
i don't know how i got that. i mean i know it was correct, but i think it was just memorized or something...
lol. i hope my mcat is like this too xD
Haha so you're saying you have 10^-1.3 = 5*10^-2 memorized? Maybe after all this I will have it memorized too.. 🙂
using HH is easier
pH= pKa+ log([base]/[acid])
we don't know pKa here, but it is safe to use the original pH=1.3
therefore pH=1.3+log(99/1)=1.3+2=3.3
pH= pKa+ log([base]/[acid])
we don't know pKa here, but it is safe to use the original pH=1.3
therefore pH=1.3+log(99/1)=1.3+2=3.3
using HH is easier
pH= pKa+ log([base]/[acid])
we don't know pKa here, but it is safe to use the original pH=1.3
therefore pH=1.3+log(99/1)=1.3+2=3.3
Why is it safe to set pkA=pH?
And how do you know that H ions = 5*10^-2 ?
I know I've learned that Kaplan method of subtracting the multiplier as a decimal number from the exponent.
2 - 0.5 ~ 1.5
Is this the method you use?
I'm also curious as to how you got the 5*10^-2 ions. Do you mind explaining that step by step?
pH of 1.3 is somewhere in between 10^-1 and 10^-2 [H+]. Because it's a logarithmic scale , 5x10^-2 is approximately equal to a pH of 1.3. From there, knowing 99% neutralized, this essentially means you have 1/100 H+ left. 1/100 of 5x10^-2 [H+] is 5x10^-4 or approximately, pH of 3.3.I'm also curious as to how you got the 5*10^-2 ions. Do you mind explaining that step by step?
Technically, you didn't even need to do the conversion if you just realized that a decrease by a factor of 100 is equivalent to 2 pH units. In this case, because they are inversely proportional, it would be an increase of 2 pH units, hence 3.3.