Alkalinity

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Alkalinity, bacicity (loosely), is the name given to the quantitative capacity of an aqueous solution to neutralize an acid. Bacicity is measured using the pH scale. Of note: alkali metals are group/column 1A in the periodic table of elements and react vigorously with water to form alkaline solution, while alkaline earth metals are group IIA and react with halogens ("salt formers") to form salt. Atoms with net positive charge (ions) are acidic (i.e., H+), and are basic (i.e., OH-) if they are net negative. The concept is also extended to compounds having net charge. (assume H+ or OH- are in a solution, usually water, where they are able to mix with neighbors by "being in the same solution", unless otherwise noted).

In some studies the definition of alkalinity is refined from the broader definition "having alkali like properties" to that of describing alkali metal composition (example: alkali earth metals are one item of a lab soil test. KOH differs from OH as a nutrient, the ph and availability of K given other factors held aside). Alkalinity is related to the pH of a solution (its basicity), but measures a different property. Roughly, the pH of a solution is a measure of how "strong" the bases are in a solution, whereas the alkalinity measures the "amount" of chemical bases: a "refined" example would be the strong base KOH-. Another good example is a buffer solution, which can have many available bases (high alkalinity) despite having only a moderate pH level.

Measuring alkalinity is important in determining a stream's ability to neutralize acidic pollution from rainfall or wastewater. It is one of the best measures of the sensitivity of the stream to acid inputs. There can be long-term changes in the alkalinity of streams and rivers in response to human disturbances.

Video Alkalinity

Simplified summary

Alkalinity roughly refers to the amount of bases in a solution that can be converted to uncharged species by a strong acid. The cited author, James Drever, provides an equation expressed in terms of molar equivalents, which means the number of moles of each ion type multiplied by (the absolute value of) the charge of the ion. For example, 1 mole of HCO₃^1- in solution represents 1 molar equivalent, while 1 mole of CO₃^2- is 2 molar equivalents because twice as many H⁺ ions would be necessary to balance the charge. The total charge of a solution always equals zero.

Quoting from page 52, "Ions such as Na⁺, K⁺, Ca²⁺, Mg²⁺, Cl ^-, SO₄^2-, and NO₃^- can be regarded as "conservative" in the sense that their concentrations are unaffected by changes in the pH, pressure, or temperature (within the ranges normally encountered near the earth's surface and assuming no precipitation or dissolution of solid phases, or biological transformations)."

On the left-hand side of the equation is the sum of conservative cations minus the sum of conservative anions. Balancing this on the right side is the sum of the anions that could be neutralized by added H⁺ ions (non-conservative anions) minus H⁺ ions already present, as indicated by the pH. All numbers are molar equivalents.

This right side term is called total alkalinity. It is, quoting Drever, "formally defined as the equivalent sum of the bases that are titratable with strong acid (Stumm and Morgan, 1981)". The listing of ions shown on the right in Drever was "m_HCO3^- + 2m_CO3^2- + m_B(OH)4^- + m_H3(SiO)4^- + m_HS^- + m_{organic anions} + m_OH^- - m_H⁺". Total alkalinity is measured by adding a strong acid until all the anions listed above are converted to uncharged species. The total alkalinity is not (much) affected by temperature, pressure, or pH, though the values of individual constituents are, mostly being conversions between HCO₃^- and CO₃^2-.

Drever further notes that in most natural waters, all anions except HCO₃^- and CO₃^-2 have low concentrations. Thus carbonate alkalinity, which is equal to m_HCO3^- + 2m_CO3^-2 is also approximately equal to the total alkalinity.

Maps Alkalinity

Detailed description

Alkalinity or A_T measures the ability of a solution to neutralize acids to the equivalence point of carbonate or bicarbonate. The alkalinity is equal to the stoichiometric sum of the bases in solution. In the natural environment carbonate alkalinity tends to make up most of the total alkalinity due to the common occurrence and dissolution of carbonate rocks and presence of carbon dioxide in the atmosphere. Other common natural components that can contribute to alkalinity include borate, hydroxide, phosphate, silicate, dissolved ammonia, the conjugate bases of some organic acids, and sulfate. Solutions produced in a laboratory may contain a virtually limitless number of bases that contribute to alkalinity. Alkalinity is usually given in the unit mEq/L (milliequivalent per liter). Commercially, as in the swimming pool industry, alkalinity might also be given in parts per million of equivalent calcium carbonate (ppm CaCO₃).

Alkalinity is sometimes incorrectly used interchangeably with basicity. For example, the pH of a solution can be lowered by the addition of CO₂. This will reduce the basicity; however, the alkalinity will remain unchanged (see example below).For total alkalinity testing N/10 H2SO4 is used along with phenolphthalein indicator.

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Theoretical treatment of alkalinity

In typical groundwater or seawater, the measured alkalinity is set equal to:

A_T = [HCO₃^-]_T + 2[CO₃^2-]_T + [B(OH)₄^-]_T + [OH^-]_T + 2[PO₄^3-]_T + [HPO₄^2-]_T + [SiO(OH)₃^-]_T - [H⁺]_sws - [HSO₄^-]

(Subscript T indicates the total concentration of the species in the solution as measured. This is opposed to the free concentration, which takes into account the significant amount of ion pair interactions that occur in seawater.)

Alkalinity can be measured by titrating a sample with a strong acid until all the buffering capacity of the aforementioned ions above the pH of bicarbonate or carbonate is consumed. This point is functionally set to pH 4.5. At this point, all the bases of interest have been protonated to the zero level species, hence they no longer cause alkalinity. In the carbonate system the bicarbonate ions [HCO₃^-] and the carbonate ions [CO₃^2-] have become converted to carbonic acid [H₂CO₃] at this pH. This pH is also called the CO₂ equivalence point where the major component in water is dissolved CO₂ which is converted to H₂CO₃ in an aqueous solution. There are no strong acids or bases at this point. Therefore, the alkalinity is modeled and quantified with respect to the CO₂ equivalence point. Because the alkalinity is measured with respect to the CO₂ equivalence point, the dissolution of CO₂, although it adds acid and dissolved inorganic carbon, does not change the alkalinity. In natural conditions, the dissolution of basic rocks and addition of ammonia [NH₃] or organic amines leads to the addition of base to natural waters at the CO₂ equivalence point. The dissolved base in water increases the pH and titrates an equivalent amount of CO₂ to bicarbonate ion and carbonate ion. At equilibrium, the water contains a certain amount of alkalinity contributed by the concentration of weak acid anions. Conversely, the addition of acid converts weak acid anions to CO₂ and continuous addition of strong acids can cause the alkalinity to become less than zero. For example, the following reactions take place during the addition of acid to a typical seawater solution:

B(OH)₄^- + H⁺ -> B(OH)₃ + H₂O

OH^- + H⁺ -> H₂O

PO₄^-3 + 2H⁺ -> H₂PO₄^-

HPO₄^-2 + H⁺ -> H₂PO₄^-

[SiO(OH)₃^-] + H⁺ -> [Si(OH)₄⁰]

It can be seen from the above protonation reactions that most bases consume one proton (H⁺) to become a neutral species, thus increasing alkalinity by one per equivalent. CO₃^-2 however, will consume two protons before becoming a zero level species (CO₂), thus it increases alkalinity by two per mole of CO₃^-2. [H⁺] and [HSO₄^-] decrease alkalinity, as they act as sources of protons. They are often represented collectively as [H⁺]_T.

Alkalinity is typically reported as mg/L as CaCO₃. (The conjunction "as" is appropriate in this case because the alkalinity results from a mixture of ions but is reported "as if" all of this is due to CaCO₃.) This can be converted into milliEquivalents per Liter (mEq/L) by dividing by 50 (the approximate MW of CaCO₃/2).

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Example problems

Sum of contributing species

The following equations demonstrate the relative contributions of each component to the alkalinity of a typical seawater sample. Contributions are in ?mol^.kg-soln^-1 and are obtained from A Handbook of Methods for the analysis of carbon dioxide parameters in seawater "[1],"(Salinity = 35 g/kg, pH = 8.1, Temperature = 25 °C).

A_T = [HCO₃^-]_T + 2[CO₃^2-]_T + [B(OH)₄^-]_T + [OH^-]_T + 2[PO₄^3-]_T + [HPO₄^2-]_T + [SiO(OH)₃^-]_T - [H⁺] - [HSO₄^-] - [HF]

Phosphates and silicate, being nutrients, are typically negligible. At pH = 8.1 [HSO₄^-] and [HF] are also negligible. So,

A_T = [HCO₃^-]_T + 2[CO₃^2-]_T + [B(OH)₄^-]_T + [OH^-]_T - [H⁺]

A_T = 1830 + 2*270 + 100 + 10 - 0.01

A_T = 2480 ?mol^.kg-soln^-1

Addition of CO₂

It might be thought that the addition (or removal) of CO₂ to a solution would not change the alkalinity, since the net reaction produces the same number of equivalents of positively contributing species (H⁺) as negative contributing species (HCO₃^- and/or CO₃^2-). However, this is untrue because the ratio of carbonate to bicarbonate ions depends on the pH of the solution, and adding CO2 to the solution lowers its pH.

At all pH values:

CO₂ + H₂O ? HCO₃^- + H⁺

Only at high (basic) pH values:

HCO₃^- + H⁺ ? CO₃^2- + 2H⁺

Dissolution of carbonate rock

Addition of CO₂ to a solution in contact with a solid can (over time) affect the alkalinity, especially for carbonate minerals in contact with groundwater or seawater . The dissolution (or precipitation) of carbonate rock has a strong influence on the alkalinity. This is because carbonate rock is composed of CaCO₃ and its dissociation will add Ca⁺² and CO₃^-2 into solution. Ca⁺² will not influence alkalinity, but CO₃^-2 will increase alkalinity by 2 units. Increased dissolution of carbonate rock by acidification from acid rain and mining has contributed to increased alkalinity concentrations in some major rivers throughout the Eastern U.S. The following reaction shows how acid rain, containing sulfuric acid, can have the effect of increasing river alkalinity by increasing the amount of bicarbonate ion:

2CaCO₃ + H₂SO₄ -> 2Ca⁺² + 2HCO₃^- + SO₄^-2

Another way of writing this is:

CaCO₃ + H⁺ ? Ca⁺² + HCO₃^-

The lower the pH, the higher the concentration of bicarbonate will be. This shows how a lower pH can lead to higher alkalinity if the amount of bicarbonate produced is greater than the amount of H⁺ remaining after the reaction. This is the case since the amount of acid in the rainwater is low. If this alkaline groundwater later comes into contact with the atmosphere, it can lose CO₂, precipitate carbonate, and thereby become less alkaline again. When carbonate minerals, water, and the atmosphere are all in equilibrium, the reversible reaction

CaCO₃ + 2H⁺ ? Ca⁺² + CO₂ + H₂O

shows that pH will be related to calcium ion concentration, with lower pH going with higher calcium ion concentration. In this case, the higher the pH, the more bicarbonate and carbonate ion there will be, in contrast to the paradoxical situation described above, where one does not have equilibrium with the atmosphere.

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Oceanic alkalinity

Processes that increase alkalinity

There are many methods of alkalinity generation in the ocean. Perhaps the most well known is the dissolution of CaCO₃ (calcium carbonate, which is a component of coral reefs) to form Ca²⁺ and CO₃^2- (carbonate). The carbonate ion has the potential to absorb two hydrogen ions. Therefore, it causes a net increase in ocean alkalinity. Calcium carbonate dissolution is an indirect result of ocean pH lowering. It can cause great damage to coral reef ecosystems, but has a relatively low effect on the total alkalinity (A_T) in the ocean. Lowering of pH due to absorption of CO₂ actually raises the alkalinity by causing dissolution of carbonates.

Anaerobic degradation processes, such as denitrification and sulfate reduction, have a much greater impact on oceanic alkalinity. Denitrification and sulfate reduction occur in the deep ocean, where there is an absence of oxygen. Both of these processes consume hydrogen ions and releases quasi-inert gases (N₂ or H₂S), which eventually escape into the atmosphere. This consumption of H⁺ increases the alkalinity. It has been estimated that anaerobic degradation could be as much as 60% of the total oceanic alkalinity.

Processes that decrease alkalinity

Anaerobic processes generally increase alkalinity. Conversely, aerobic degradation can decrease A_T. This process occurs in portions of the ocean where oxygen is present (surface waters). It results in dissolved organic matter and the production of hydrogen ions. An increase in H⁺ clearly decreases alkalinity. However, the dissolved organic matter may have base functional groups that can consume these hydrogen ions and negate their effect on alkalinity. Therefore, aerobic degradation has a relatively low impact on the overall oceanic alkalinity.

All of these aforementioned methods are chemical processes. However, physical processes can also serve to affect A_T. The melting of polar ice caps is a growing concern that can serve to decrease oceanic alkalinity. If the ice were to melt, then the overall volume of the ocean would increase. Because alkalinity is a concentration value (mol/L), increasing the volume would theoretically serve to decrease A_T. However, the actual effect would be much more complicated than this.

Global temporal variability

Researchers have shown oceanic alkalinity to vary over time. Because A_T is calculated from the ions in the ocean, a change in the chemical composition would alter alkalinity. One way this can occur is through ocean acidification. However, oceanic alkalinity is relatively stable, so significant changes can only occur over long time scales (i.e. hundreds to thousands of years). As a result, seasonal and annual variability is generally very low.

Spatial variability

Researchers have also shown alkalinity to vary depending on location. Local A_T can be affected by two main mixing patterns: current and river. Current dominated mixing occurs close to the shore in areas with strong water flow. In these areas, alkalinity trends follow current and have a segmented relationship with salinity.

River dominated mixing also occurs close to the shore; it is strongest close to the mouth of a large river (i.e. the Mississippi or Amazon). Here, the rivers can act as either a source or a sink of alkalinity. A_T follows the outflow of the river and has a linear relationship with salinity. This mixing pattern is most important in late winter and spring, because snow melt increases the river's outflow. As the season progresses into summer, river processes are less significant, and current mixing can become the dominant process.

Oceanic alkalinity also follows general trends based on latitude and depth. It has been shown that A_T is often inversely proportional to sea surface temperature (SST). Therefore, it generally increases with high latitudes and depths. As a result, upwelling areas (where water from the deep ocean is pushed to the surface) also have higher alkalinity values.

Measurement data sets

Throughout recent history, there have been many attempts to measure, record, and study oceanic alkalinity. Some of the larger data sets are listed below.

GEOSECS (Geochemical Ocean Sections Study)

TTO/NAS (Transient Tracers in the Ocean/North Atlantic Study)

JGOFS (Joint Global Ocean Flux Study)

WOCE (World Ocean Circulation Experiment)

CARINA (Carbon dioxide in the Atlantic Ocean)

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See also

• Alkali soils
• Base (chemistry)
• Biological pump
• Dealkalization of water
• Global Ocean Data Analysis Project
• Ocean acidification

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References

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External links

• Holmes-Farley, Randy. "Chemistry and the Aquarium: What is Alkalinity?," Advanced Aquarist's Online Magazine. Alkalinity as it pertains to salt-water aquariums.
• DOE (1994) "[2],"Handbook of methods for the analysis of the various parameters of the carbon dioxide system in sea water. Version 2, A. G. Dickson & C. Goyet, eds. ORNL/CDIAC-74.
• GEOSECS data set [3]
• JGOFS data set [4]
• WOCE data set [5]
• CARINA data set [6]

Carbonate system calculators

The following packages calculate the state of the carbonate system in seawater (including pH):

• CO2SYS, available as a stand-alone executable, Excel spreadsheet, or MATLAB script.
• seacarb, a R package for Windows, Mac OS X and Linux (also available here)
• CSYS, a Matlab script

Source of the article : Wikipedia