Whenever we hear the term ‘population,’ the first thing that strikes our mind is a large group of people. In the same way, in statistics population denotes a large group consisting of elements having at least one common feature. The term is often contrasted with the sample, which is nothing but a part of the population that is so selected to represent the entire group.
Population represents the entirety of persons, units, objects and anything that is capable of being conceived, having certain properties. On the contrary, the sample is a finite subset of the population, that is chosen by a systematic process, to find out the characteristics of the parent set. The article presented below describes the differences between population and sample.
Basis for Comparison | Population | Sample |
---|---|---|
Meaning | Population refers to the collection of all elements possessing common characteristics, that comprises universe. | Sample means a subgroup of the members of population chosen for participation in the study. |
Includes | Each and every unit of the group. | Only a handful of units of population. |
Characteristic | Parameter | Statistic |
Data collection | Complete enumeration or census | Sample survey or sampling |
Focus on | Identifying the characteristics. | Making inferences about population. |
In simple terms, population means the aggregate of all elements under study having one or more common characteristic, for example, all people living in India constitutes the population. The population is not confined to people only, but it may also include animals, events, objects, buildings, etc. It can be of any size, and the number of elements or members in a population is known as population size, i.e. if there are hundred million people in India, then the population size (N) is 100 million. The different types of population are discussed as under:
Examples
By the term sample, we mean a part of population chosen at random for participation in the study. The sample so selected should be such that it represent the population in all its characteristics, and it should be free from bias, so as to produce miniature cross-section, as the sample observations are used to make generalisations about the population.
In other words, the respondents selected out of population constitutes a ‘sample’, and the process of selecting respondents is known as ‘sampling.’ The units under study are called sampling units, and the number of units in a sample is called sample size.
While conducting statistical testing, samples are mainly used when the sample size is too large to include all the members of the population under study.
The difference between population and sample can be drawn clearly on the following grounds:
In spite of the above differences, it is also true that sample and population are related to each other, i.e. sample is drawn from the population, so without population sample may not exist. Further, the primary objective of the sample is to make statistical inferences about the population, and that too would be as accurate as possible. The greater the size of the sample, the higher is the level of accuracy of generalisation.