Weighted arithmetic mean definition

Weighted arithmetic mean means the arithmetic mean of sample results weighted by the number of subsamples in each sample. Its purpose is to give influence to a sample relative to the surface area it represents. A single surface sample is comprised of a single subsample. A composite sample may contain from two to four subsamples of the same area as each other and of each single surface sample in the composite. The weighted arithmetic mean is obtained by summing, for all samples, the product of the sample’s result multiplied by the number of subsamples in the sample, and dividing the sum by the total number of subsamples contained in all samples. For example, the weighted arithmetic mean of a single surface sample containing 60 µg/ft2, a composite sample (three subsamples) containing 100 µg/ft2, and a composite sample (4 subsamples) containing 110 µg/ft2 is 100 µg/ft2. This result is based on the equation [60+(3*100)+(4*110)]/(1+3+4).
Weighted arithmetic mean means the arithmetic mean of sample results weighted by the number of subsamples in each sample. Its purpose is to give influence to a sample relative to the surface area it represents. A single surface dust sample is comprised of a single dust subsample. A composite dust sample may contain from two to four dust subsamples of the same area as each other and of each single surface dust sample in the composite. The weighted arithmetic mean is obtained by summing, for all dust samples, the product of the dust sample’s result multiplied by the number of dust subsamples in the dust sample, and dividing the sum by the total number of dust subsamples contained in all dust samples. For example, the weighted arithmetic mean of a single surface dust sample containing 60 micrograms per square foot (μg/ft2), a composite dust sample (three dust subsamples) containing 100 μg/ft2, and a composite dust sample (four dust subsamples) containing 110 μg/ft2 is 100 μg/ft2. This result is based on the equation [60+(3×100)+(4×110)] / (1+3+4).
Weighted arithmetic mean means the arithmetic mean of sample results weighted by the

Examples of Weighted arithmetic mean in a sentence

  • Weighted arithmetic mean was also used to find average of population for some of the variables.

  • Weighted arithmetic mean means the arithmetic mean of sample results weighted by the number of subsamples in each sample.

  • 𝐶𝑜𝑑𝑘 = 1 ∑𝑛 (𝐶𝑜𝑑𝑝) with 𝐶𝑜𝑑𝑝 = 1 ∑𝑛(1 ∑𝑛𝐴𝑛𝑠𝑤𝑒𝑟𝑖)𝑝 𝑝=1𝑞 𝑞=1 𝑖 𝑖=1 Weighted arithmetic mean, based on the variable AccuracyThe second analysis used a weighted arithmetic mean to gain insight in the impact of the interviewers personal observation of accuracy.

  • Weighted arithmetic mean, standard deviation and Chi-square are used as the tool for data analysis.

  • Weighted arithmetic mean description on the extent of involvement of teachers in community programs.

  • Weighted arithmetic mean is calculated to show the trends in response.

  • The net change in the valuation allowance was an increase of approximately $347,000 for the year ended December 31, 2018, a decrease of approximately $110,000 for the year ended December 31, 2017 and an increase of approximately $1,343,000 for the year ended December 31, 2016.

  • Figure 4-4 Weighted arithmetic mean of all posterior distributions for the psychological indicators ―Coping appraisal‖, ―Threat appraisal‖,―Burden‖ and ―Evasion‖, given weak flash floods (top left) strong flash floods (top right) and river floods (bottom left).

  • Weighted arithmetic mean was used to measure the respondents’ level of satisfaction with the frontline services received and experienced.

  • Within the frequency distribution Weighted arithmetic mean and deviations standardN2-42 representatives N1-18 Notables WCWCCNALPA: Answer Level per Average; WC: Weight Centennial (important); SD: Standard Deviation; WAM: Weighted Arithmetic Mean; CN: Clauses Numbers; PBP: Political Behavior Patterns.


More Definitions of Weighted arithmetic mean

Weighted arithmetic mean means the arithmetic mean of sample results weighted by the number of subsamples in each sample. Its purpose is to give influence to a sample relative to the surface area it represents. A single surface dust sample is comprised of a single dust subsample. A composite dust sample may contain from two to four dust subsamples of the same area as each other and of each single
Weighted arithmetic mean means the arithmetic mean of sample
Weighted arithmetic mean means the arithmetic mean of sample results weighted by the number of subsam- ples in each sample. Its purpose is to give influence to a sam- ple relative to the surface area it represents. A single surface sample is comprised of a single subsample. A composite sample may contain from two to four subsamples of the same
Weighted arithmetic mean means the arithmetic mean of sample results weighted by the number of subsam- ples in each sample. Its purpose is to give influence to a sam- ple relative to the surface area it represents. A single surface sample is comprised of a single subsample. A composite
Weighted arithmetic mean means the arithmetic mean of sample results weighted by the number of subsamples in each sample. Its purpose is to give influence to a sample relative to the
Weighted arithmetic mean means the arithmetic mean of sample results weighted by the number of subsamples in each sample.

Related to Weighted arithmetic mean

  • Weighted Average Price means, for any security as of any date, the dollar volume-weighted average price for such security on the Principal Market during the period beginning at 9:30:01 a.m., New York time (or such other time as the Principal Market publicly announces is the official open of trading), and ending at 4:00:00 p.m., New York time (or such other time as the Principal Market publicly announces is the official close of trading), as reported by Bloomberg through its “Volume at Price” function or, if the foregoing does not apply, the dollar volume-weighted average price of such security in the over-the-counter market on the electronic bulletin board for such security during the period beginning at 9:30:01 a.m., New York time (or such other time as such market publicly announces is the official open of trading), and ending at 4:00:00 p.m., New York time (or such other time as such market publicly announces is the official close of trading), as reported by Bloomberg, or, if no dollar volume-weighted average price is reported for such security by Bloomberg for such hours, the average of the highest closing bid price and the lowest closing ask price of any of the market makers for such security as reported on the Pink Open Market. If the Weighted Average Price cannot be calculated for a security on a particular date on any of the foregoing bases, the Weighted Average Price of such security on such date shall be the fair market value as mutually determined by the Company and the Holder. If the Company and the Holder are unable to agree upon the fair market value of such security, then such dispute shall be resolved pursuant to Section 12 with the term “Weighted Average Price” being substituted for the term “Exercise Price.” All such determinations shall be appropriately adjusted for any stock dividend, stock split, stock combination, reclassification or other similar transaction during the applicable calculation period.

  • Average Wholesale Price or “AWP” means the wholesale price charged on a specific commodity that is assigned by the drug manufacturer and is listed in a nationally-recognized drug pricing file.

  • Closing Price has the meaning assigned to such term in Section 15.1(a).

  • Average Closing Price means the average of the closing market prices of a Share over the last five (5) Market Days on which transactions in the Shares were recorded on the SGX-ST immediately preceding the date of the Market Purchase by the Company or, as the case may be, the date of the making of the offer pursuant to the Off-Market Purchase, and deemed to be adjusted for any corporate action that occurs after the relevant five-day period; and