Subject: Community Health Nursing I
Data collection is the process of obtaining and analyzing information on specific variables in a predetermined, methodical way so that one may subsequently analyze results and respond to pertinent queries. Data are the gathered pieces of information. Two methods can be used to gather data:
Primary data:
Primary data are the specifics that are entirely and directly relevant to the issue at hand. Primary data are considered to be authentic information and are used as the fundamental input for analyzing and resolving any issue pertaining to marketing-related operations. Data are gathered by:
Functions and Characteristics of primary data:
Secondary data:
On the other hand, published data are considered secondary data. They are simple to locate. They don't need to be processed or analysed before usage. Instead of being generated, they are collected. Secondary data are specifics that have been gathered for purposes other than a particular research issue. The recorded data is another name for them. They have been made public. They have been gathered by others for their current issues. They may not always be helpful. They are additional information to primary data. They back up the raw data. Data are gathered by:
Census:
Functions and Characteristics of Secondary Data:
Anything that can be quantified or expressed as a number is considered quantitative data. Scores on aptitude exams, study hours, and subject weight are a few examples of quantitative data. These data are amenable to the majority of statistical manipulation and can be represented by ordinal, interval, or ratio scales.
Numbers cannot adequately express qualitative facts. Typically, qualitative data are those that indicate nominal scales, such as gender, socioeconomic level, and religious preference.
Both methods of measurement are employed in academic publications for education. Only quantitative data may be statistically evaluated, allowing for additional evaluations of the data.
A census is a study of every component, be it individual or collective, within a population. It is referred to as a comprehensive enumeration, which is another word for a full count. A sample is a subset of units chosen to represent all the individuals in the population.
A sample survey is one that is conducted using a sampling technique, meaning that only a section of the population is surveyed.
Every unit in the population has a possibility (higher than zero) of being chosen for the sample in a probability sample. Randomly choosing components from a population is the basis of probability sampling. An equal and independent chance of getting chosen exists for each member of the population in a random selection process. It improves the sample's representativeness.
Popular probability sampling techniques include the following:
Simple Random Sampling:
Simple random sampling is the process of selecting a sample of size n from a population of size N in which every feasible sample of size n has an equal probability of being chosen. A simple random sample is what is obtained in this way. The majority of sample designs are based on simple random sampling. These two techniques can be used to accomplish simple random sampling:
Stratified Random Sampling:
The population under investigation is not uniform very often. In that case, we take into account several parts or features that are homogenous within themselves to make the sample more representative. The stratified random sampling method is applied in these circumstances. The basic goal of sampling theory is to get information with the least amount of money, time, and effort. Therefore, the best way to improve precision is to decrease population variability, which can be accomplished by stratifying the population into different strata. To stratify is to divide into layers. When three criteria are satisfied, a stratified sampling strategy is most successful:
The variables which the population is stratified are strongly correlated with the desired dependent variables.
Variability between strata maximized:
Continual Sampling A 1-ln k systematic sample with a random start is one that was created by randomly choosing one element from the first k elements in the frame and every kth element after that. If a complete and up-to-date list of the sample units is provided, systematic sampling is a frequently used strategy. This entails choosing only the first unit at random, with the remaining units being automatically chosen according to a predefined pattern with uniform spacing between units. In general, systematic sampling includes choosing one element at random from the first k elements and then choosing an element every kth after that. Simple randor sampling is a poor substitute for systematic sampling for the following reasons:
Cluster Sampling:
The purpose of a sample survey is to gather a certain amount of data on a population, with a minimum requirement. For the three reasons outlined in the previous section, stratified random sampling is frequently more appropriate for this than plain random sample. More information is available per unit cost with cluster sampling than with any of the other three previously discussed designs. The sampling process may be very challenging and time-consuming in large-scale studies where the population is dispersed geographically. Obtaining a complete listing of some populations may also be challenging or impossible. Consider a researcher who wanted to speak with 100 nurses who worked in Nepali hospitals. If 100 names were chosen through a simple random sampling procedure, it is quite likely that the investigator would face with travelling several hospitals in 75 districts of Nepal. This would be very expensive and time consuming activity.
Multistage Sampling
So far, we have only looked at sampling techniques that count every component of the chosen clusters. The cluster sampling approach can be developed in a variety of ways to meet the demands of circumstances that are more complex. Multistage sampling, a sophisticated type of cluster sampling, involves the nesting of two or more tiers of units inside one another. We found that the efficiency of the cluster as a sampling unit typically decreases with cluster size. As a result, it makes sense to assume that for a given set of elements, better precision will be reached by selecting a small number of clusters and then sampling a large number of elements from each of them.
Probability Proportional to Size (PPS) Sampling
For a basic random sample, each unit in the population has an equal chance of being chosen. However, simple random sampling does not account for the potential significance of the larger units in the population if the units vary significantly in size, which is frequently the case. There are many ways to use this auxiliary data to get estimates of population parameters that are more accurate, that is, have fewer standard errors. Giving the various units in the population varying selection probabilities is one such technique. Probabilities of selection may be assigned proportionally to unit size when units vary in size and the variable under research is prima-facie associated. Such a procedure in which the units are selected with probabilities proportional to some measure of th size is known as sampling with probabilities proportional to size (PPS).
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