Find the pH of the following solutions: a) 0.0005 mol/L H2SO4 b) 0.00005 mol/L Ba(OH)2
When the \(\large H_2SO_4\) concentration is 0.0005 mol/L, what is the \(\large[H^+]\) concentration?
@thomaster I already did both but want to check my answer please :)
well then post your answers so I can check them
Ok I got a) as 3 and b) as 4 is that correct?
\(\Large pH=-log[H^+]\) for A, the \(\large[H^+]\) = 0.0010 mol/L (since there are 2 Hydrogen atoms in H2SO4. \(\large pH=-log[0.0010]=3\) So that one is correct \(\LARGE\ddot\smile\)
Alright :)
Oke,.. the page just crashed xD Let me type B again
Uhuh I can wait, don't worry :)
pff again... I think somethings wrong with OS... I'll do it in steps before I lose it again
Cool :D
It isn't crashing for me though...
For B we don't have the H+ concentration, but the OH- This \([OH^-]\) concentration is 0.00010 (since there are 2x OH- in Ba(OH)2)
With the OH-, we can't calculate the pH directly. So we need to calculate pOH first. \(\Large pOH=-log[OH^-]\)
\(\Large pOH=-log[0.00010]=4\)
So the pOH = 4 Now look at this image:
To go from pOH to pH, you need to use: \(\LARGE pH=14-pOH\)
Because pH + pOH = 14
So what is the pH for B?
But aren't we meant to use pOH = -log (OH)- here?
Is the pH 10 then?
@thomaster
I used pOH = -log[OH-] here:) didn't you see? And yes the pH = 10
That would mean before I got the pOH then I didn't read the question properly :/ thanks so much for explaining @thomaster
No problem :)
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