Assuming complete dissociation, calculate the pH of the following solutions:
(a) 0.003 M HCl (b) 0.005 M NaOH (c) 0.002 M HBr (d) 0.002 M KOH
Answers
Answered by
58
according to Arrhenius theory,
![\quad\bf{pH=-log[H^+]} \quad\bf{pH=-log[H^+]}](https://tex.z-dn.net/?f=%5Cquad%5Cbf%7BpH%3D-log%5BH%5E%2B%5D%7D)
where
is the concentration of hydrogen ion.
(a) 0.003M HCl ,
HCl dissociate in ..![HCl\rightarrow H^++Cl^- HCl\rightarrow H^++Cl^-](https://tex.z-dn.net/?f=HCl%5Crightarrow+H%5E%2B%2BCl%5E-)
so, concentration of
= 0.003M
now, pH = -log(0.003) = -log(3 × 10^-3)
pH = 3 - log3 = 3 - 0.477 = 2.53
(b) 0.005M NaOH,
dissociation of NaOH is...![NaOH\rightarrow Na^++OH^- NaOH\rightarrow Na^++OH^-](https://tex.z-dn.net/?f=NaOH%5Crightarrow+Na%5E%2B%2BOH%5E-)
concentration of
= 0.005M
now, pOH = -log(0.005) = -log(5 × 10^-3)
pOH = 3 - log5 = 3 - 0.6989 = 2.3011
so, pH = 14 - pOH = 14 - 2.3011 = 11.6989
(c) 0.002M HBr,
dissociation of HBr is ...![HBr\rightarrow H^++Br^- HBr\rightarrow H^++Br^-](https://tex.z-dn.net/?f=HBr%5Crightarrow+H%5E%2B%2BBr%5E-)
concentration of
= 0.002M
now, pH = -log(0.002) = -log(2 × 10^-3)
pH = 3 - log2 = 2.6987
(d) 0.002M KOH,
KOH dissociate in ..![KOH\rightarrow K^++OH^- KOH\rightarrow K^++OH^-](https://tex.z-dn.net/?f=KOH%5Crightarrow+K%5E%2B%2BOH%5E-)
so, concentration of
= 0.002M
so, pOH = -log(0.002) = -log(2 × 10^-3)
pOH = 3 - log2 = 2.6987
so, pH = 14 - 2.6987 = 11.30103
where
(a) 0.003M HCl ,
HCl dissociate in ..
so, concentration of
now, pH = -log(0.003) = -log(3 × 10^-3)
pH = 3 - log3 = 3 - 0.477 = 2.53
(b) 0.005M NaOH,
dissociation of NaOH is...
concentration of
now, pOH = -log(0.005) = -log(5 × 10^-3)
pOH = 3 - log5 = 3 - 0.6989 = 2.3011
so, pH = 14 - pOH = 14 - 2.3011 = 11.6989
(c) 0.002M HBr,
dissociation of HBr is ...
concentration of
now, pH = -log(0.002) = -log(2 × 10^-3)
pH = 3 - log2 = 2.6987
(d) 0.002M KOH,
KOH dissociate in ..
so, concentration of
so, pOH = -log(0.002) = -log(2 × 10^-3)
pOH = 3 - log2 = 2.6987
so, pH = 14 - 2.6987 = 11.30103
Answered by
5
Answer:
1
ph=-log(h3o+)
= -(log 3 -3log 10)
=-(o. 4771 -3)
=2.5322
Explanation:
1
log 3=4771&log10=1
Similar questions