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Similar threads are all very old so I'm starting a new one. Let me see if I'm understanding how to calculate this correctly.
I'm using BR shortcut log method, not sure if other places are different, but I like this one so I'd rather not learn something else.
So I'm finding the [H+] and I have pH. So [H]= 10^-pH.
Say my pH is 3.7 so my [H]= 10^-3.7. So now my goal from here should be to break this into two parts, one being a number I know the log to, correct?
So I would break it into 10^0.3 * 10^-4.
Since Log 2 = 0.3 then 10^0.3 = 2
Giving me [H] = 2 * 10^-4 I understand this, when the number is easily broken down into a whole number and a log I know.
But say my pH = 4 so I'm at 10^-4, I am unsure on how to proceed with this.
Maybe 10^1 * 10^-5
Since Log 10 = 1 then 10^1 = 10
So then I'm at 10 x 10^-5 = 1.0 x 10-4?
Seems simple, is there a short cut/concept for whole numbers that I'm missing?
Thanks
I'm using BR shortcut log method, not sure if other places are different, but I like this one so I'd rather not learn something else.
So I'm finding the [H+] and I have pH. So [H]= 10^-pH.
Say my pH is 3.7 so my [H]= 10^-3.7. So now my goal from here should be to break this into two parts, one being a number I know the log to, correct?
So I would break it into 10^0.3 * 10^-4.
Since Log 2 = 0.3 then 10^0.3 = 2
Giving me [H] = 2 * 10^-4 I understand this, when the number is easily broken down into a whole number and a log I know.
But say my pH = 4 so I'm at 10^-4, I am unsure on how to proceed with this.
Maybe 10^1 * 10^-5
Since Log 10 = 1 then 10^1 = 10
So then I'm at 10 x 10^-5 = 1.0 x 10-4?
Seems simple, is there a short cut/concept for whole numbers that I'm missing?
Thanks