In: Chemistry
1a)What volume (to the nearest 0.1 mL) of 7.10-M HCl must be added to 0.550 L of 0.350-M K2HPO4 to prepare a pH = 7.50 buffer? b)What volume (to the nearest 0.1 mL) of 7.60-M NaOH must be added to 0.700 L of 0.200-M HNO2 to prepare a pH = 3.20 buffer? c)How many mL (to the nearest mL) of 0.250-M KF solution should be added to 740. mL of 0.220-M HF to prepare a pH = 3.10 solution?
b)What volume (to the nearest 0.1 mL) of 7.60-M NaOH must be added to 0.700 L of 0.200-M HNO2 to prepare a pH = 3.20 buffer?
c)How many mL (to the nearest mL) of 0.250-M KF solution should be
added to 740. mL of 0.220-M HF to prepare a pH = 3.10 solution?
ans)
1)
a)
from above data that
the reaction is
HCl + HPO42- ----> Cl- + H2PO4-
initial:
7.10x 0.1925
0
0
delta:
-7.10x
-7.10x
7.10x 7.10x
equil:
0 0.1925 -
7.10x
7.10x
7.10x
we get
0.1925 = 0.350 x 0.550
we know that the equation
: pH = pKa + log(nb/na)
The pKa for HPO42- = 7.21
So substitue the values
7.5 = 7.21 + log([HPO42-]/[H2PO4-])
7.5 = 7.21 + log((0.1925 - 7.10x)/(7.10x))
Solve for x and this will be the amount of HCl in L to prepare a pH = 7.50 buffer.
x = 9.19 10-3 L = 9.19 mL
b)
from above data that
First set up a reaction table like so:
HNO2
+ OH- <---> NO2- + H2O
You are given the amount of acid in the problem:
0.700L x 0.200M = 0.14 moles HNO2
The question wants to know the initial base (OH-)
We have no initial products and water is neglected for
thistable:
HNO2
+ OH- <---> NO2- +
H2O
initial 0.14
x 0
-
delta
-x -x +x -
final
0.14-x ~0 x -
Use the Henderson-HASSELBALCH equation to determine the ratio ofBase/Acid:
(Note that I have rearranged it and simplified it to
finish thisquickly)
10(pH - pka) = Base / Acid
10(3.20-3.40) = 0.6309 (This is our ratio
ofBase/Acid)
Determine moles of Base needed using the ratio
wedetermined in step 2
0.6309= Base / Acid
0.6309= (x) / (0.14-x)
(These values came from our reaction table final line)
Solving for x = 0.054157(this is the moles of OH that need to
beadded)
Convert moles of OH to mL:
0.054157 moles x 1000 mL / 7.6 moles = 7.13 mL
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