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Properties of sea water
Seawater properties are different from pure water seawater has the following properities.
Properties of seawater Sea water is a mixture of 96.5% pure water and 3.5% other material such as salts, dissolved gases, organic substances, and undissolved particles. Its physical properties are mainly determined by the 96.5% pure water. The physical properties of pure water will therefore be discussed first. Pure water, when compared with fluids of similar composition, displays most uncommon properties. This is the result of the particular structure of the water molecule H2O: The hydrogen atoms carry one positive charge, the oxygen atom two negative charges, but the atom arrangement in the water molecule is such that the charges are not neutralized the charges would be neutralized if the angle were 180° rather than 105°. The major consequences of the molecular structure of pure water are:
Physical properties of most substances show uniform variation with temperature. In contrast, most physical properties of pure water show a minimum at some intermediate temperature. Sound velocity shows a maximum at 74°C
When freezing, all water molecules form tetrahedrons. This leads to a sudden expansion in volume, ie a decrease in density. The solid phase of water is therefore lighter than the liquid phase, which is a rare property. consequences are:
Sea water contains 3.5% salts, dissolved gasses, organic substances and undissolved particulate matter. The presence of salts influences most physical properties of sea water like density, compressibility, freezing point, temperature of the density maximum to some degree but does not determine them. properties like viscosity, and light absorbtion) are not significantly affected by salinity. Particle and dissolved matter do affect light absorption in sea water and this influence is used in most optical applications. Two properties which are determined by the amount of salt in the sea are conductivity and osmotic pressure. Ideally, salinity should be the sum of all dissolved salts in grams per kilogram of sea water. In practice, this is difficult to measure. The observation that - no matter how much salt is in the sea the various components present in a fixed ratio, helps to overcome the difficulty. It allows determination of salt content through the measurement of a substitution quantity and calculation of the total of all material making up the salinity from that measurement. Determination of salinity could thus be made through its most important component, chloride. Chloride content was defined in 1902 as the total amount in grams of chlorine ions contained in one kilogram of sea water if all the halogens are replaced by chlorides. The definition reflects the chemical titration process for the determination of chloride content and is still of importance when dealing with historical data. Salinity was defined in 1902 as the total amount in grams of dissolved substances contained in one kilogram of sea water if all carbonates are converted into oxides, all bromides and iodides into chlorides, and all organic substances oxidized. The relationship between salinity and chloride was determined through a series of fundamental laboratory measurements based on sea water samples from all regions of the world ocean and was given as S (o/oo) = 0.03 +1.805 Cl (o/oo) The symbol o/oo stands for "parts per thousand" or "per ml"; a salt content of 3.5%0 is equivalent to 35 o/oo, or 35 grams of salt per kilogram of sea water. The fact that the equation of 1902 gives a salinity of 0.03 o/oo for zero chlorinity is a cause for concern. It indicates a problem in the water samples used for the laboratory measurements. The United Nations Scientific, Education and Cultural Organization (UNESCO) decided to repeat the base determination of the relation between chlorinity and salinity and introduced a new definition, known as absolute salinity , S (o/oo) = 1.80655 Cl (o/oo) (1969) The definitions of 1902 and 1969 give identical results at a salinity of 35 o/oo and do not differ significantly for most applications. The definition of salinity was reviewed again when techniques to determine salinity from measurements of conductivity, temperature and pressure were developed. Since 1978, the "Practical Salinity Scale" defines salinity in terms of a conductivity ratio: " The practical salinity , symbol S, of a sample of sea water, is defined in terms of the ratio K of the electrical conductivity of a sea water sample of 15°C and the pressure of one standard atmosphere, to that of a potassium chloride (KCl) solution, in which the mass fraction of KCl is 0.0324356, at the same temperature and pressure. The K value exactly equal to one corresponds, by definition, to a practical salinity equal to 35." The corresponding formula is: S = 0.0080 - 0.1692 K1/2 + 25.3853 K + 14.0941 K3/2 - 7.0261 K2 + 2.7081 K5/2 Note that in this definition, salinity is a ratio and (o/oo) is therefore no longer used, but an old value of 35o/oo corresponds to a value of 35 in the practical salinity. Some oceanographers cannot get used to numbers without units for salinity and write "35 psu", where psu is meant to stand for "practical salinity unit". As the practical salinity is a ratio and therefore does not have units, the unit "psu" is rather meaningless and strongly discouraged. Again, minute differences occur between the old definitions and the new Practical Salinity Scale, but they are usually negligible. Electrical Conductivity of seawater: The conductivity of sea water depends on the number of dissolved ions per volume (i.e. salinity) and the mobility of the ions (ie temperature and pressure). Its units are mS/cm (milli-Siemens per centimetre). Conductivity increases by the same amount with a salinity increase of 0.01, a temperature increase of 0.01°C, and a depth (ie pressure) increase of 20 m. In most practical oceanographic applications the change of conductivity is dominated by temperature. Density Density is one of the most important parameters in the study of the oceans' dynamics. Small horizontal density differences (caused for example by differences in surface heating) can produce very strong currents. The determination of density has therefore been one of the most important tasks in oceanography. The symbol for density is the Greek letter ρ (rho). The density of sea water depends on temperature T, salinity S and pressure p. This dependence is known as the Equation of State of Sea Water . The equation of state for an ideal gas was given by p = ρ R T where R is the gas constant. The exact equation for the entire range of temperatures, salinities and pressures encountered in the ocean ρ = ρ(T,S,p) (where S is salinity) is the result of many careful laboratory determinations. The first fundamental determinations to establish the equation were made in 1902 by Knudsen and Ekman. Their equation expressed ρ in g cm-3. New fundamental determinations, based on data over a larger pressure and salinity range, resulted in a new density equation, known as the "International Equation of State (1980) ". This equation uses temperature in °C, salinity from the Practical Salinity Scale and pressure in dbar (1 dbar = 10,000 pascal = 10,000 N m-2) and gives density in kg m-3. Thus, a density of 1.025 g cm-3 in the old formula corresponds to a density of 1025 kg m-3 in the International Equation of State. Density increases with an increase in salinity and a decrease in temperature, except at temperatures below the density maximum. Oceanic density is usually close to 1025 kg m-3 (In freshwater it is close to 1000 kg m-3). Oceanographers usually use the symbol σt (the Greek letter sigma with a subscript t) for density, which they pronounce "sigma-t". This quantity is defined as σt = ρ - 1000 and does not usually carry units (it should carry the same units as ρ). A typical seawater density is thus σt = 25 .A useful rule of thumb is that σt changes by the same amount if T changes by 1°C, S by 0.1, and p by the equivalent of a 50 m depth change. Notice that the density maximum is above the freezing point for salinities below 24.7 but below the freezing point for salinities above 24.7. This affects the thermal convection:
If your browser supports JavaScript you can check the range of seawater density and its dependence on temperature and salinity at surface pressure with this density calculator: Enter a value for temperature, a value for salinity and press the calculate button. Verify your result against the appropriate TS-diagram. |