Step 3: Calculate the number of moles of OH–.
There should be twice as many moles of OH–as moles of Ba(OH) 2.
(OH).. (OH)
12 1.
0 100
10 100
mole Bamoles OH 0 0200liter
litermole Ba
mole OH
22
## =Step 4: Write the net ionic equation.
H++ OH–→H 2 OStep 5: Because every mole of H+uses 1 mole of OH–, calculate the number of moles of excess
H+or OH–.
2.00 × 10 –2mole OH–−1.00 × 10 –2mole H+
= 1.00 × 10 –2mole OH–excessStep 6: What is the approximate pH in the final solution?
pOH = –log[OH–] = −log[1.00 × 10 –2] = 2
pH = 14.00 −pOH = 14.00 −2.00 = 12.00Another way to do this step, if you could use a calculator, would be
.
OH..
litermole M
0 600- ==100 10# -^2 0 0167
7A
pOH = 1.778
pH = 12.22210. A student wants to make up 250 mL of an HNO 3 solution that has a pH of 2.00. How
many milliliters of the 2.00 M HNO 3 should the student use? (The remainder of the
solution is pure water.)A. 0.50 mL
B. 0.75 mL
C. 1.0 mL
D. 1.3 mL
E. This can’t be done. The 2.00M acid is weaker than the solution required.Answer: D
Step 1: Calculate the number of moles of H+in 250 mL of a HNO 3 solution which has a pH of
2.00. HNO 3 is a monoprotic acid. pH = −log[H+], so 2.00 = −log[H+] and [H+] = 1.00 × 10 –2M.
... mole H
1
100 10
1025
mole H litermole H 25 10
#^2 liter 3
+==##
-+ -+Acids and Bases