Examples of Weighted arithmetic mean in a sentence
Reliability Findings of Scales Dimensions of ScaleCronbach’s Alpha (α)The Number of ItemsGeneral Cronyism0,7747Transaction Cronyism0,9197Cronyism in Advancement0,9185Cronyism in Recruitment0,8934Wage Cronyism0,8583Cronyism in Performance Evaluation0,9052Job Satisfaction0,8563Intention to Quit the Job0,9126 Weighted arithmetic mean and standard deviation values of answers for each scale are in Table 3 below.Table 3.
Weighted arithmetic mean means the arithmetic mean of sample results weighted by the number of subsamples in each sample.
Weighted arithmetic mean is the most common type of average which plays a role in descriptive statistics.
Weighted arithmetic mean was also used to find average of population for some of the variables.
Weighted arithmetic mean - The arithmetic mean of sample results weighted by the number of subsamples in each sample.
Weighted arithmetic mean is the average when different items of a series are given different weights according to their relative importance weights are indicated by w.Let w1,w2,…….,wn be the weights attached too various values x1,x2,……,xn respectively.
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.
Weighted arithmetic mean and independent t-test are the statistical tools used to answer the entire research question.
Source: Author’s analysisKey: WAM = Weighted arithmetic mean; Md = Median; and SD = Standard deviationWith regard to question one, the majority of academics (71%) either “agreed to a moderate extent” or to a “large extent” that pervasive skills can be taught at university.
Weighted arithmetic mean ‐ The arithmetic mean of sample results weighted by the number of subsamples in each sample.