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jonny [76]
2 years ago
9

Greece, 6th Century BCE What can be determined by looking at this map of Ancient Greek colonies?

History
1 answer:
atroni [7]2 years ago
4 0
This map of Ancient Greek colonies shows Greek colonies and the climatic regions of the region. Note how most colonies remained tied to the seas and had a similar climate
Hope this helps :)
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Consider the titration of 30.0 mL of 0.300 M HClO4 with 0.150 M KOH. Calculate the pH of the resulting solution after the follow
ExtremeBDS [4]

Answer:

When Vb = 0.0, pH =0.52

When Vb = 15mL, pH =0.82

When Vb = 30mL, pH = 1-12

When Vb = 60mL, pH = 7

When Vb = 80mL, pH = 12.73

Explanation:

Acid (a) = HClO4

Base (b) = KOH

Given Va = 30ml = 0.03L,

Ca = 0.300M

Cb = 0.150

We need to produce PH for the volumes Vb = 0.0ml, 15ml, 30ml, 60ml, 80ml.

The reaction equation is :

HClO4 + KOH ------> KClO4 + H2O

From the reaction, the reacting ratio is 1 :1, meaning the reagents requires equal mole proportionately, the reagent in excess determine the PH

Let n represent mole

n(HClO4) = conc. × vol

= 0.3 × 0.03

= 0.009 mol

So when the vol(b) =0.0 only HClO4 is in solution and Can = 0.3M

pH = -log[H]

pH = - log[0.3]

pH = 0.5229 ~= 0.52...............(*)

When V(b) = 15mL = 0.15

n(KOH) = 0.15 × 0.015

= 0.00225 mol

Hence HClO4 is in excess by =

0.009 - 0.00225 = 0.00675mol

Total vol. solution= 15+30 = 45mL

[H+] = (0.00675/0.045) = 0.15

pH = -log[0.15]

pH ~= 0.82...........(**)

When Vb = 30mL

n(KOH) = conc. × vol

= 0.150 × 0.03

= 0.0045 mole

Excess n(HClO4) = 0.009 - 0.045

= 0.0045 mole

Total vol = 30 +30 =60mL= 0.060L

[H+] = 0.0045/0.060 =0.075

pH = -log[0.075]

pH ~=1.12.................(***)

When Vb = 60 ml =0.60L

n(KOH) = 0.15 × 0.06 = 0.009mol

Now thee are equal mole of HClO4 and KOH in solution, the solution is assume neutral or approximately neutral

pH=7............(****)

When Vb= 80mL = 0.080L

n(KOH) = 0.15 ×0.08 = 0.012

The KOH is in excess by = 0.012 - 0.009= 0.003mol

Vol. of solution = 110mL = 0.110L

[OH-] = 0.003/0.11 = 0.027

pOH = -log[OH] = 1.57

pH = 14 - 1.57 =12.73...........(*****)

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