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Page Title: AVERAGE AND STANDARD DEVIATIONS
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PRECIPITATION
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Aerographers Mate, Module 05-Basic Meteorology
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Standard Deviation

observation    and    are    most    frequently    applied    to temperature.  Assume,  for  example,  that  the  extreme highest temperature ever recorded at a particular station was 106°F and the lowest recorded was -15°F. These values are called the absolute maximum and absolute minimum, respectively. EXTREME The  term  extreme  is  applied  to  the  highest  and lowest  values  for  a  particular  meteorological  element occurring over a period of time. This period of time is usually a matter of months, seasons, or years. The term may  be  used  for  a  calendar  day  only,  for  which  it  is particularly applicable to temperature. For example, the highest and lowest temperature readings for a particular day  are  considered  the  temperature  extremes  for  that day. At times the term is applied to the average of the highest  and  lowest  temperatures  as  mean  monthly  or mean annual extremes. RANGE Range  is  the  difference  between  the  highest  and lowest  values  and  reflects  the  extreme  variations  of these  values.  This  statistic  is  not  recommended  for precise  work,  since  it  has  a  high  variability.  Range  is related to the extreme values of record and can be useful in   determining   the   extreme   range   for   the   records available.   For   example,   if   the   highest   temperature recorded yesterday was 76°F and the lowest was 41°F, then the range for the day was 35°F. FREQUENCY Frequency  is  defined  as  the  number  of  times  a certain value occurs within a specified period of time. When  a  large  number  of  various  values  need  to  be presented,  a  condensed  presentation  of  data  may  be obtained by means of a frequency distribution. MODE Mode  is  defined  as  the  value  occurring  with  the greatest  frequency  or  the  value  about  which  the  most cases occur. MEDIAN The median is the value at the midpoint in an array. In  determining  the  median,  all  values  are  arranged  in order  of  size.  Rough  estimates  of  the  median  may  be obtained  by  taking  the  middle  value  of  an  ordered series; or, if there are two middle values, they may be averaged  to  obtain  the  median.  The  position  of  the median may be found by the following formula: Median  =+1 2 where n is the number of items. The  median  is  not  widely  used  in  climatological computations. However, some sources recommend the use  of  the  median  instead  of  the  mean  or  average  for some climatic elements to present more representative pictures of distribution and probability. A longer period of  record  might  be  required  to  formulate  an  accurate median. DEGREE-DAY A  degree-day  is  the  number  of  degrees  the  mean daily   temperature   is   above   or   below   a   standard temperature   base.   The   base   temperature   is   usually 65°F; however, any temperature, Celsius or Fahrenheit, can be used as a base. There is one degree-day for each degree  (°C  or  °F)  of  departure  above  or  below  the standard. Degree-days are accumulated over a season. At any point in the season, the total can be used as an index of past  temperature  effect  upon  some  quantity,  such  as plant growth, fuel consumption, power output, etc. This concept was first used in connection with plant growth, which showed a relationship to cumulative temperature above  a  standard  of  41°F.  Degree-days  are  frequently applied to fuel and power consumption in the form of heating degree-days and cooling degree-days. AVERAGE AND STANDARD DEVIATIONS In  the  analysis  of  climatological  data,  it  may  be desirable to compute the deviation of all items from a central point. This can be obtained from a computation of either the mean (or average) deviation or the standard deviation. These are termed measures of dispersion and are  used  to  determine  whether  the  average  is  truly representative or to determine the extent to which data vary from the average. Average Deviation Average  deviation  is  obtained  by  computing  the arithmetic average of the deviations from an average of the data. First we obtain an average of the data, then the deviations of the individual items from this average are determined, and finally the arithmetic average of these 6-4

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