What is the sample size of 4500 population?
Table of Contents
What is the sample size of 4500 population?
Determining Sample Size
Population | Sample | Population |
---|---|---|
75 | 63 | 3000 |
80 | 66 | 3500 |
85 | 70 | 4000 |
90 | 73 | 4500 |
How do you find the sample size from an unknown population?
For sample size calculation of unknown population size, you can use the following formula: n= z2. [p*q]/d2), which is used to calculate the sample size of a qualitative variable in prevalence or cross-sectional studies.
How do you calculate sample size for online surveys?
Necessary Sample Size = (z-score or t-value)2 * StdDev*(1-StdDev) / (margin of error)2 . Deciding the number of respondents for online surveys becomes difficult as the deciding factors get blurred; however respondents interested in a particular topic will only give their time.
What is the sample size calculator formula for population size?
The Sample Size Calculator uses the following formulas: 2. n (with finite population correction) = [z 2 * p * (1 – p) / e 2] / [1 + (z 2 * p * (1 – p) / (e 2 * N))] N is the population size.
How do you find the sample size of a 95\% Test?
The sample size (n) is calculated according to the formula: n = z2 * p * (1 – p) / e2. Where: z = 1.96 for a confidence level (α) of 95\%, p = proportion (expressed as a decimal), e = margin of error. z = 1.96, p = 0.5, e = 0.05. n = 1.962 * 0.5 * (1 – 0.5) / 0.052. n = 0.9604 / 0.0025 = 384.16.
What is the worst-case percentage of a sample?
However, if 35\% of the population select “Yes” and 65\% select “No”, there is a higher chance an error will be made, regardless of the sample size. When selecting the sample size required for a given level of accuracy, researchers should use the worst-case percentage; i.e., 50\%.
What is the probability of error in a survey?
If 98\% of the population select “Yes” and 2\% select “No,” there is a low chance of error. However, if 35\% of the population select “Yes” and 65\% select “No”, there is a higher chance an error will be made, regardless of the sample size.