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Answer:Sample Absorbance (625 nm)
A 0.536
B 0.783
C 0.045
Therefore, I will use these data to solve your question. If you have other absorbances values, just follow my steps and plug in different numbers.
First, we see 1 mole of NH3 gives 1 mole product.
In B moles of NH3 = moles of NH3 in A + (5.5 x10^-4 x2.5/1000) = 1.375 x10^6 + mA
( mA = moles of NH3 in A) vol of B = 25 = vol of A
now A = el C = eC ( since l = 1cm)
Because, n net absorbance due to complex blank absorbance must be removed.
Here A(A) = 0.536 - 0.045 = 0.491 , A(B) = 0.783 - 0.045 = 0.738
(you can plug in different numbers in this step)
A2/A1 = C2/C1 , A(B)/A(A) = (1.375x10^-6 +mA)/(mA) = 0.738/0.491
So, mA = 2.733 x 10^-6 = moles of NH3 in A (Lake water)
Hence [NH3] water ( 2.733 x10^-6 ) x 1000/25 = 1.093 x 10^-4 M
Lake water vol = 10 ml out of 25,
Concentration of ammonia in lake water = 2.733 x10^-6 x 1000/10 = 2.733 x 10^-4 M
Then, A = 0.491 = e x 1 x 1.093 x10^-4
e = 4492 M-1cm-1
Explanation:
Molarity of ammonia in lake water is 0.00508 [tex]\times\;10^5[/tex] M.
A. Lake warm water + Phenol + Sodium hypochlorite = 0.419
B. Lake warm water + Phenol + Sodium hypochlorite + Ammonia = 0.666
C. Distilled Water + Phenol + Sodium hypochlorite = 0.045 (Blank)
The given cuvette has the path length = 1 cm.
The absorbance of sample A and sample B has been calculated by subtracting the blank.
Absorbance of A = 0.419 - 0.045 = 0.374
Absorbance of B = 0.666 - 0.045 = 0.621
The absorbance of sample B has been affected by the ammonia concentration.
The concentration of Ammonia in sample B = [tex]\rm 5.50\;\times\;10^-^4[/tex] M (2.50 ml)
The moles of ammonia in 25 ml solution = Molarity [tex]\times[/tex] volume (L)
The moles of ammonia in 25 ml solution = [tex]\rm 5.50\;\times\;10^-^4[/tex] M [tex]\times[/tex] 0.025 L
The moles of ammonia in 25 ml solution = 1.3 [tex]\rm \times\;10^-^5[/tex] moles.
The moles of ammonia in sample B = moles of Ammonia in sample A + moles of ammonia in sample B
The moles of ammonia in sample B = moles of Ammonia in sample A + 1.3 [tex]\rm \times\;10^-^5[/tex] moles.
According to Beer's law,
Absorbance = molar coefficient [tex]\times[/tex] concentration [tex]\times[/tex] path length
The path length has been 1 cm, and the coefficient has been same, the ratio of the absorbance of two samples has been equal to their concentration.
[tex]\rm \dfrac{Absorbance\;of\;A}{Absorbance\;of\;B}\;=\;\dfrac{Concentration\;of\;A}{Concentration\;of\;B}[/tex]
[tex]\rm \dfrac{0.374}{0.621}\;=\;\dfrac{moles\;of\;A}{1.3\;\times\;10^-^5\;+\;moles\;of\;A}[/tex]
Moles of A = 0.508 [tex]\rm \times\;10^5[/tex]
The moles of A has been the concentration of ammonia in lake water.
The volume of lake water has been = 10 ml
Molarity of ammonia = moles [tex]\times[/tex] volume (L)
Molarity of ammonia in lake water = 0.508 [tex]\rm \times\;10^5[/tex] [tex]\times[/tex] 0.01
Molarity of ammonia in lake water = 0.00508 [tex]\times\;10^5[/tex] M
The coefficient of molar absorptivity can be calculated as:
Absorbance = molar coefficient [tex]\times[/tex] concentration [tex]\times[/tex] path length
0.374 = molar coefficient [tex]\times[/tex] 0.00508 [tex]\times\;10^5[/tex] M [tex]\times[/tex] 1
Molar coefficient of Ammonia = 73.62 [tex]\rm \times\;10^-^5\;M^-^1\;cm^-^1[/tex].
Molarity of ammonia in lake water is 0.00508 [tex]\times\;10^5[/tex] M.
For more information about the concentration, refer to the link:
https://brainly.com/question/1600559