We have liquid Ammonia with a 30% (w/w) concentration. How much liquid ammonia is needed to make 1 ppm after evaporation in a 1.2 L chamber? Any suggestions?
I suggest you should prepare 1.2 L of approximately 1 vpm (volume per million) as usual in gas analysis. Your liquid ammonia solution is not the best choice since it is not sufficiently accurate with the (w/w) statement. I suggest taking ammonium chloride and preparing the ammonia (NH3) with about 2 drops of a 10 % (w/w) KOH solution. If NH3 gas is treated like an ideal gas (= 22,4 L per mole) you can proceed as follows: weight 28,66 mg of NH4Cl in a 1 L volumetric flask. From this solution you transfer 0.1 ml into your gas chamber and add the 2-4 drops of the KOH solution and close your chamber, wait for distribution. The KOH will free NH3 from the ammonium chloride and prevents any dissolved NH3 in the liquid. Anyway, you will not get an exact 1 vpm gas, due to the ideal gas assumption and adsorption phenomena at the chamber walls. The ultimate way would be to prepare more than 10 L and take several liters (depending on the problem of acid-bas titrations with very dilute standard solutions – below 0.0001 M/L the endpoint will be difficult to detect) in order to purge them through a known amount of very dilute H2SO4 standard solution and make a back titration with NaOH or KOH and determine the exact amount of NH3 transformed into ammonium sulfate (usual acid base titration).
I suggest you should prepare 1.2 L of approximately 1 vpm (volume per million) as usual in gas analysis. Your liquid ammonia solution is not the best choice since it is not sufficiently accurate with the (w/w) statement. I suggest taking ammonium chloride and preparing the ammonia (NH3) with about 2 drops of a 10 % (w/w) KOH solution. If NH3 gas is treated like an ideal gas (= 22,4 L per mole) you can proceed as follows: weight 28,66 mg of NH4Cl in a 1 L volumetric flask. From this solution you transfer 0.1 ml into your gas chamber and add the 2-4 drops of the KOH solution and close your chamber, wait for distribution. The KOH will free NH3 from the ammonium chloride and prevents any dissolved NH3 in the liquid. Anyway, you will not get an exact 1 vpm gas, due to the ideal gas assumption and adsorption phenomena at the chamber walls. The ultimate way would be to prepare more than 10 L and take several liters (depending on the problem of acid-bas titrations with very dilute standard solutions – below 0.0001 M/L the endpoint will be difficult to detect) in order to purge them through a known amount of very dilute H2SO4 standard solution and make a back titration with NaOH or KOH and determine the exact amount of NH3 transformed into ammonium sulfate (usual acid base titration).
if it's possible for your research group, I suggest to buy anidrous solid ammonia, with which you can easly prepare 1 ppm. In fact, liquid ammonia 30% (w/w) has not an exact concentration, so it should be very difficult to prepare an exact standard. Alternatively, also ammonium hydroxide solutions with a cerified molarity are a good (and generally cheap) choice...Anyway, in these cases, I always suggest to titrate the final solution.
I am assuming that by 1 ppm you mean 1 ppm v/v gaseous and not 1 mg/L, which is not exactly the same.
As has been pointed out by Karl Camman, there are better methods than starting with a 30% aqueous ammonia solution. For accuracy, starting with ammonium chloride and preparing a standard aqueous stock solution of the chloride is preferred. The major problem is, as has been noted, adsorption of gaseous ammonia onto the inner walls of your chamber, which will reduce the gaseous concentration. You cannot generate a "primary standard" concentration in this way.
A better approach would be to continuously meter a higher, known concentration of ammonia gas, generated as described, into a nitrogen stream passed through the chamber at a dilution rate sufficient to produce the final 1 ppm concentration desired. Allow the system to operate for a short period to achieve adsorption steady state. The concentration inside the chamber will approach a steady state concentration close to that desired. This of course assumes that your chamber and gas feed system is designed to promote turbulent mixing of the gas mixture within the chamber. I have had good success with such dynamic systems, but have rarely had success with static dilution systems because of these adsorption effects.
I agree with Charles: dynamic mixing and diluting is the more accurate method. The ammonia stock gas with a higher concentration can be analyzed much easier and with higher accuracy. The precision of the final gas will then be limited by the accuracy of the two gas flow meters of the stock gas and the nitrogen gas if the mixing is perfect.
If the final ammonia concentration must not be exactly 1 vpm an alternative method could be also to place an ammonia source (e.g. your concentrated NH4OH solution) in a mermeation tube ( http://www.vici.com/calib/perm_dyna.php). in the nitrogen stream. At constant pressure and temperature the leakage rate of ammonia is constant and you have plenty of time to collect the resulting gas in larger amounts to determine its ammonia content.
30% Ammonia solution w / w contains 30 g / g or 30 g / ml (30 kg / l), so the rule of three for 1.2 liter leads to: 30kg x 1L / 1.2 L = 25kg or 25g/ml or 25g / g or 25 ppm. That said, it seems a lot and I do not see the advantage of using ppm (concentration unit reserved for traces).
Our isntitute has a very long and large expertise with measuring ammonia
see for instance
Wyers, G.P., Otjes, R.P., Slanina, J., 1993. A continuous-flow denuder for the
measurement of ambient concentrations and surface-exchange fluxes of
ammonia. Atmospheric Environment 27, 2085–2090.
A major problem with gaseous ammonia in chambers is that it sticks to the walls of the chamber and to the tubing in whihc it is brought in and pumped out for measuring.
So it would be good that you tell us for what purpose you use the ammonia.
Also: what precision do you need in your tests and how are you measuring the gaseous ammonia
Streight and easy answer to your question is 30% ammonia is equal to 300,000 ppm. To get 1 ppm in a 1.2 L Chamber. Set up the equation C1V1 = C2V2 where C1 = 1 ppm, V1 = 1.2 L, C2 = 300,000 ppm. Therefore V2 = C1V1/C2 = 4E-6 L or 4E-3 mL = 4 uL. Four uL can be measured fairly accurately with a 5 uL syringe. This is a nominal value, which may be accurate enough. I am not sure exactly how to go about actually measuring ammonia in air with some sort of instrumentation.
The least expensive way is using a denuder tube thru which you pump the air of the chamber. Then rinse the adsorbed ammonia off and measure with a wet ammonium analysis system.
The inner wall of the deunder tube must be coated with for instance oxalic or phosporic acid to capture the ammonia.
A 30% (W/W) solution means that you have 30 g of ammonia dissolved in 100 g of water. It means that you have 300 g of ammonia per liter of water or 300 000 mg of ammonia per liter. A solution of ammonia with a concentration of 1 ppm means that you have dissolved 1 mg of ammonia in 1000 mL of water.
Then you have that V2=(c1 x v1) / c2
V2 = (1 mg/L x 1000 mL) / 300 000 mg = 1/300 mL or 3.333 micro liter.
Let us keep our units clear to get 1 ppm ammonia in in 1.2 L, you will need about 1.2 mg of ammonia for a weight to volume. But you are correct Harry, the correct measure should probably done on a v/v basis and not a w/v basis. In order to get this right you would have to know the contributing vapor pressure of 1.2 mL of ammonia in 1.2 L of air assuming that we are not dealing with a vacuum here.
In the above answers there is a confusion between ppm in water versus ppm in the gaseous phase. Parts per million (ppm) in the water phase is the same as mg/L (this latter designation is preferred). Parts per million in the gaseous phase (proper abbreviation ppmv) is quite different. It is actually a mole fraction on a per million basis. 1 ppmv means 1 molecule of the specified substance per million molecules of gas.
in botlle V=1.2L 1 ppmv NH3 is V_NH3 = 1,2*10^-6 L i.e. 0.000 0012 L = 1.210^-9 m3
Ideal gas law:
p*V_NH3=((m_NH3)/(M_NH3))*R*T where: p - presure [Pa], V - volume [m3], m_NH3 - mass of ammonia [kg], M_NH3 - molecular weight of NH3 []kg/kmol], R - universal gas constant [= 8314 J/kmol*K], T - temperature [K]
therefore:
m_NH3 = (p*V_NH3*M_NH3)/(R*T)
on the other side:
c_%w = m_NH3/m_solutionNH3
so
m_NH3 = m_solutionNH3*c_%w
then
m_solutionNH3*c_%w = (p*V_NH3*M_NH3)/(R*T)
then
m_solutionNH3 = (p*V_NH3*M_NH3)/(R*T*c_%w)
if p = 101325 Pa (standard pressure), V_NH3 = 1.210^-9 m3, M_NH3 = 17.09 kg/kmol, R = 8314 (J/kmol*K), T = 290 K (~17 C or ~62 F) and c_%w = 30% i.e.0.30
then
m_solutionNH3 = 2.87*10^-9 kg (!)
You have a problem - is strong difficulte weigh above 3 microgramms.
ppm= ( gram of solute/ gram of solution) X 10 to the power 6. Examples: Liquids: 1mg of salt in 1 liter of solution is 1 ppm concentration solution. Solids: microgram/gram is 1ppm.
ppm means mg/L. For 1.2 L, the liq. ammonia needed is 1.2 mg in order to make concentration as 1 ppm. The conc. of liq. ammonia is 30% w/w. Hence 1.2/30% i. e. 4 mg of ammonia is required to achieve the desired concentration.
I appreciate with Balkrishna Ginde Dr. in term of calculation. However more precautions should be taken during preparation otherwise you cannot get as accurate as required
1 ppm means 1 mg. Of the substance in 1000 c.c. I.e. 1 liter solution
30% ammonia solutions means 30 gm. Ammonia in 100 gm . Of water or approximately 100 c.c. Solution that means 30% ammonia is = 300 ppm. Ammonia
in the question it has not been mentioned the name of the solvent .in general ammonia is sold in the market as 30%water solution . Now solve your problem
Weigh 3.3 mg of the ammonia and dissolve in 1 L of de-ionized water. If you want to prepare a larger volume use must increase the quantity of ammonia and water proportionally. E.g. if you want to prepare 2 L of 1 ppm solution then weigh 3.6 mg of ammonia and dissolve it in 2 L.
Sorry ,extremly sorry. 30% w/w ammonia in water soln means that the soln. contains 30 gm. of ammonia in 100 gm of water. which is approximately 100 cc. of water that means 30 x 1000 mg. of ammonia in 100 cc . of water.i.e. 30 x 10000 mg. of ammonia in 1000 c of water. that the con. of the soln. is 30,0000 ppm of ammonia
You are right. The comment of Mr. Brink, whether in liquid phase or in gaseous phase has no relevance here. The calculations given by me are correct. Hwever as rightly stated by Mr. Hamidar, precautions need to be taken for accurate weighment of ammonia liq.
PPM (Parts per million) is a measurement used today by many customers to measure quality performance.
Definition: One PPM means one (defect or event) in a million or 1/1,000,000
Parts per Million by Volume (or mole) in Air
In air pollution literature ppm applied to a gas, always means parts per million by volume or by mole. These are identical for an ideal gas, and practically identical for most gases of air pollution interest at 1 atm. Another way of expressing this value is ppmv. [1]
One part per million (by volume) is equal to a volume of a given gas mixed in a million volumes of air:
A micro liter volume of gas in one liter of air would therefore be equal to 1 ppm:
Today's more and more there is an interest to express gas concentrations in metric units, i.e. µg/m3. Although expressing gaseous concentrations in µg/m3 units, has the advantage of metric expression, it has the disadvantage of being greatly influenced by changes in temperature and pressure. Additionally, because of difference in molecular weight, comparisons of concentrations of different gases are difficult. [2]
To convert ppmv to a metric expression like µg/m3, the density of the concerning gas is needed. The density of gas can be calculated by the Law of Avogadro's, which says: equal volumes of gases, at the same temperature and pressure, contain the same number of molecules. This law implies that 1 mole of gas at STP a volume of 22.71108 liters (dm3) enfolds, also mentioned as the molar volume of ideal gas. Standard Temperature and Pressure (STP) is defined as a condition of 100.00 kPa (1 bar) and 273.15 K (0°C), which is a standard of IUPAC. [3] The amount of moles of the concerning gas can be calculated with the molecular weight.
Where:
Vm =
standard molar volume of ideal gas (at 1 bar and 273.15 K) [3]
[22.71108 L/mol]
M =
molecular weight of gas
[g/mol]
For converting ppm by mole, the same equation can be used. This can be made clear by the following notation:
By checking the dimensions of the most right part of the equation, there will be found a dimensionless value, like the concentration in ppm is.
To calculate the concentration in metric dimensions, with other temperature and pressure conditions the Ideal Gas Law comes in handy. The volume (V) divided by the number of molecules (n) represents the molar volume (Vn) of the gas with a temperature (T) and pressure (P).
Where:
Vn =
specific molar volume of ideal gas (at pressure P and temperature T)
[L/mol]
V =
volume of the gas
[m3]
n =
amount of molecules
[mol]
R =
universal gas law constant [3]
[8.314510 J K-1 mol-1] or [m3 Pa K-1 mol-1]
T =
temperature
[K]
P =
pressure
[Pa]
With this equation it comes clear that the percentage notation by ppm is much more useful, because the independency of the temperature and pressure.
Parts per Million by Weight in Water
The concentration in ppm of gas in water is meanly meant by weight. To express this concentration with metric units the density of water is needed.
The density of pure water has to be by definition 1000.0000 kg/m3 at a temperature of 3.98°C and standard atmospheric pressure, till 1969. Till then this was mean definition for the kilogram. Today's the kilo is defined as being equal to the mass of the international prototype of the kilogram [4]. Water with a high purity (VSMOW) at a temperature of 4°C (IPTS-68) and standard atmospheric pressure has a density of 999.9750 kg/m3. [5]
The density of water is effected by the temperature, pressure and impurities, i.e. dissolved gasses or the salinity of the water. Even the concerning concentration of gas dissolved in the water is affecting the density of the solution. By nature there's a chance that water contains a certain concentration of Deuterium which influences the density of the water. This concentration is also called the isotopic composition [6].
Accurate calculations on these conversions are only possible when the density of the water is measured. In practice the density of water is therefore set to 1.0 ·103 kg/m3. When calculating the conversion with this value you gets:
Where:
?w =
density of water
[1.0 ·103 kg/m3]
Reference
[1] Never, N. , Air Pollution Control Engineering. McGraw-HILL, Singapore 1995.
[2] Godish, T. , Air Quality. Lewis Publishers, Michigan 1991.
[3] Cohen, E.R. and Taylor, B.N., J. Res. Nat. Bur. Stand. 92 (1987) 85-95. (International Union of Pure and Applied Chemistry (IUPAC))
[4] n/a, Kilogram. International prototype of the kilogram, www.bipm.org/en/scientific/mass/prototype.html.
[5] Marsh, K.N., Ed., Recommended Reference Materials for the Realization of Physicochemical Properties. Blackwell Scientific Publications, Oxford.
Assuming that only ammonia evaporates from the aqueous solution and ideal gas law applies then the following procedure should be used to solve this problem. It should also be assumed that all ammonia in the liquid phase evaporates to the gas phase.
Cppm = (nA x 10^6)/Ntotal ==> nA = Cppm x Ntotal/10^6
Ideal gas ==> PV=Ntotal x RT ==> Ntotal = PV/RT
Hence nA = Cppm x PV/(RT x 10^6) = mA/MA ==> mA = MA x Cppm x PV/(RT x 10^6)
This is the mass of ammonia in the gas phase that would achieve the target Cppm. Now you need to calculate the mass of solution that will give you this ammonia mass mA.
By definition the percentage of ammonia in water is CAW = mA/ms ==> ms = mA/CAW
Then ms = MA x Cppm x PV/(CAW x RT x 10^6)
Where MA: molecular mass of ammonia (MA = 17.031 x 10^-3 kg/mol)
Cppm = 1 ppm
V=1.2 x 10^-3 m3
CAW = 0.3
R=8.314 J/mol.K
Assume the operation is made at room conditions then
P=1.013 x 10^5 Pa
T= 20+273.15 = 293.15 K
The above data give ms = 2.826 x 10^-9 kg
ms=2.826 ug (do you have a balance to measure this mass?).
This is clearly not practical but you may try to dilute the liquid ammonia solution first (e.g. thousand times) and/or increase the volume of the gas vessel.
Hi Harry, Can we keep Air or any other vapour out because ammonia is in water solution.If it is vapour it is that of water.Next:Specific gravity of the 30% solution is0.93.It comes out that the molarity of the given solution is 16.39M.That means 16.39 moles of ammonia are there in one litre of the given solution.Which is equivalent to 379g of ammonia in 1000ml.OR 2.79mg in 1 ml.That is 1 mg of ammonia in 0.36ml of given solution.OR 1mg = 0.36ml of given solution.Now add 20% to each side to make 1.2L of solution.i.e,;1.2mg of ammonia =0.43ml of the given solution,That means 0.43ml of the given solution can make 1.2L of the 1ppm solution.QED.
"to make 1 ppm after evaporation". This means ammonia in the gas phase. The term ppm means that the ammonia is in another gas. Becasue it is in a gas it does not matter if it is air or nitrogen or what.
Please re-read the original question, at the top of this topic
Yes I have taken H2O (g) and ammonia as a substance.Is it different from air or any other gas for that matter.Presence of any other gas is not specified and we should not imagine what is not given.Water as a solvent is already given.Moreover will it make a difference if 1 ppm is in water or air or any other solvent.More so ppm depicts a ratio of particles irrespective of foreign material as long as they make a solution.
It seems to me that the question is some what confusing. it is given that the ammonia solution is 30%w/w but the it is not stated that 30% in what solvent . If I take the case of ammonia in water then while evaporating ammonia a portion a water will be present in the vapour phase. and the amount of each constituent will depend on temp. pressure and the distribution ratio of the two. so the calculation is not so easy.. To prepare 1 ppm. of ammonia it is better to use ammonium chloride as solid.dissolved in water and can be measured accurately up to 0.50 ppm
You are right that it is not given in what solvent.
As for aamonium chloride solution: when this is evaporated, by heating fro instance both gaseous ammonia and hydrochloric acid are formed. In the chamber the gaseous acid will immediately attach to the walls and then the ammonia will react with the hydrochloric acid at the wall. This analogous to the fate of ammonium nitrate that we have studied for over 30 years and whihc we brought into chambers. The way we dis that is atomizing / nebulizing a solution and then drying the droplets. Ammonium nitrate is semi volatile and it dissociates into ammonia and nitric acid in the chamber.
I have not asked to evaporate ammonium chloride but have suggested how the standard curve of determining ammonia in order of < 1 ppm can be estimated accurately
Hi Harry ,Indirectly yes.I did not say it can not be equated.I wanted to stress the point that ppm starts from particles, it can be settled there itself, no need to convert it to volume and back to particles.Harry this problem has become very interesting in the face of uncertainties of medium.Can it be logically concluded.
The question is to produce ammonia in the GAS-PHASE by evaporating a solution. For a gas ppm is defined on a volume by volume basis. see for instance the website of the OSHA, that provides exposure limits for the concentration of air pollutants and in this case ammonia in the unit ppm or milligram / m3
First of all, I think this discussion should be closed as it is clearly just a grad student who wants us to make his homework.
Secondly; many thing are postulated here, about what ppm is. Ppm is parts per million, the parts can be whatever you want but it should be mentioned (though Hadi’s suggestion is a bit strange, defining ppm as one volume of 30%amonium liquid solution per million gas volumes, and a solution of 100% ammonia is a contradiction in terminis ). If it is not mentioned the most logical to consider it as mole per mole, and for an ideal gas this is the same as volume to volume. The next problem is the 30% this is most probably mass to mass (but it could also be mass to volume, it should be mentioned).
So let’s say that the solution is in mass to mass and the ppm required is in volume to volume and that everything is at standard temperature and pressure. So you need to obtain 1.2 µl of NH3 gas in 1.2 L (the composition of the rest do not matter, only the volume), 1.2µl NH3 = (/22.3L/mol) 53.6nmol of NH3 = 912ng of NH3 so you need to put 3.04 µg of the 30% solution in the 1.2L jar.
Of course this is not what I would use to make a calibration gas (as indeed NH3 sticks every where etc…), but this is the right answer to the question asked.
I like to refer you to the answer by dr Cammann above, who gives the same calculation. The questioneer is not a student but somewaht who mentioned earlier who wants to develop a new biosensor for ammonia.
Dr Cammann also provided in this subject some weeks ago the name of a company that has a calibration gas in a cylinder.
If I say 1.2mg of dry pure ammonia in 1.2L of space at STP and there is nothing else except the vapours of ammonia.will it be called 1 ppm of ammonia ?
I have a question regarding to liquid formaldehyde. I have 37% formaldehyde. If i want to do the chemical sensing so how i have to calculate the ppm in this case.
Please tell me how we made the thin films of zeolite on glass slide because it does not have complete solubility in any solvent but many of researcher used these material for..