

Wetbulb Temperature Wetbulb temperature (T_{W}) is the lowest temperature to which air can be cooled by the evaporation of water into the air at a constant pressure. Of course, the heat required for evaporation is supplied by the air. This is called the heat of vaporization. During this process, the air is cooled. The wetbulb temperature is found by a graphical process on the Skew T, as follows: 1. From the dew point temperature, draw a line upward parallel to the mixing ratio lines. 2. From the temperature, draw a line upward parallel to the dry adiabats. 3. From the point where these two lines intersect, draw a line downward parallel to the moist adiabats to intersect the original pressure level. The temperature at the point of intersection is the wetbulb temperature. See figure 622 for an example of the wetbulb temperature procedure. When constructing a wetbulbtemperature curve, plot the wetbulb temperatures in green. You may evaluate all plotted pressure levels up to the dew point cutoff, then connect the wetbulb temperatures by a green line to draw the curve. In practice, the WetbulbZero (WBZ) height is the only data routinely used. The WBZ is the level at which the wetbulb temperature crosses the 0C isotherm. This can be found by constructing the wetbulb curve only in the area where the temperature and dew point traces cross the 0C isotherm. Wetbulb Potential Temperature Wetbulb potential temperature is the wetbulb temperature a parcel of air would have if the parcel descended to 1,000 millibars. To find the wetbulb potential temperature, simply read the values for the closest saturation adiabats. You may find it easier to read the values by drawing a light pencil line from the wetbulb temperature parallel to the saturation adiabats to either the 1,000millibar level or the 200millibar level. Interpolate if necessary. See figure 622 for an example. Virtual Temperature Virtual temperature (T_{V} ) of a parcel of air is a derived value based on the air temperature and the water content of the air. The virtual temperature can be approximated by the formula For example, suppose we have a plotted report at 700 millibars with a temperature of 5C and a dew point temperature of 7.9C. Reading the mixing ratio at the dew point temperature would give us an actual mixing ratio (W) of 3.0 grams per kilogram. Using the formula, we would find the following:
Repeating these calculations for all temperature levels, plotting the values in pencil, and connecting the plots will yield a virtual temperature curve. If plotted, this curve will always be to the right of the actual temperature curve. Where the air is dry, the virtual temperature curve will be plotted just about over the actual temperature curve. In most work done on the Skew T, the actual temperature curve is used. But in cases where air density is a factor, such as in stability and thickness computations, the virtual temperature curve should be used. 
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