Types of Sampling Methods

Today i will teach you types of sampling methods

Random Sampling

random sample is a sample in which all members of the population have an equal chance of being selected.

Random samples are selected by using chance methods or random numbers. One such method is to number each subject in the population. Then place numbered cards in a bowl, mix them thoroughly, and select as many cards as needed. The subjects whose numbers are selected constitute the sample. Since it is difficult to mix the cards thoroughly, there is a chance of obtaining a biased sample. For this reason, statisticians use another method of obtaining numbers. They generate random numbers with a computer or calculator. Before the invention of computers, random numbers were obtained from tables.

Some five-digit random numbers are shown in Table D in Appendix A. A section of Table D is shown on page 13. To select a random sample of, say, 15 subjects out of 85 subjects, it is necessary to number each subject from 01 to 85. Then select a starting number by closing your eyes and placing your finger on a number in the table. (Although this may sound somewhat unusual, it enables us to find a starting number at random.) In this case, suppose your finger landed on the number 88948 in the fourth column, the fifth number down from the top. Since you only need two-digit numbers, you can use the last two digits of each of these numbers. The first random number then is 48. Then proceed down until you have selected 15 different numbers between and including 01 and 85. When you reach the bottom of the column, go to the top of the next column. If you select a number 00 or a number greater than 85 or a duplicate number, just omit it.

In our example, we use the numbers (which correspond to the subjects) 48, 43, 44, 19, 07, 27, 57, 24, 68, and so on. Use Table D in the Appendix to get all the random numbers.

Systematic Sampling

systematic sample is a sample obtained by selecting every kth member of the population where k is a counting number.

Researchers obtain systematic samples by numbering each subject of the population and then selecting every kth subject. For example, suppose there were 2000 subjects in the population and a sample of 50 subjects was needed. Since 2000 ÷ 50 = 40, then k = 40, and every 40th subject would be selected; however, the first subject (numbered between 1 and 40) would be selected at random. Suppose subject 12 were the first subject selected; then the sample would consist of the subjects whose numbers were 12, 52, 92, etc., until 50 subjects were obtained. When using systematic sampling, you must be careful about how the subjects in the population are numbered. If subjects were arranged in a manner such as wife, husband, wife, husband, and every 40th subject were selected, the sample would consist of all husbands. Numbering is not always necessary. For example, a researcher may select every 10th item from an assembly line to test for defects.Page 13 SPEAKING OF STATISTICSThe Worst Day for Weight Loss

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Many overweight people have difficulty losing weight. Prevention magazine reported that researchers from Washington University School of Medicine studied the diets of 48 adult weight loss participants. They used food diaries, exercise monitors, and weigh-ins. They found that the participants ate an average of 236 more calories on Saturdays than they did on the other weekdays. This would amount to a weight gain of 9 pounds per year. So if you are watching your diet, be careful on Saturdays.

Are the statistics reported in this study descriptive or inferential in nature? What type of variables are used here?TABLE DRandom Numbers

5145502154069558885802158769042886495504680474119688582990622198467932
0651207836884563631330879513237645125578159865084557015536845705493261
7130835028280657499503251270503169212910148868582042664688305793934421
6003597320625436140494367070806611256180158131597863578133656011599411
640727607591393889489924460809107843638057212448186978741024997928572
1491485608968717474373692536646772721440133269859093405638396597405294
9372360571175599684488678892567512062384774142402382121017960390735061
8665643736627525381981674434900785061439523005506350728546526330783597
3128627544441295110753727654790968857355204264452736896096546306692393
9551978485202696402753229590609926912140978643106473933373699465657645
7801975498790172215722893881095799802582342591140597788377186407166345
4548722433628099892496769249556028316837020702205191191400003648007822
6476925684334902516834405582729012492954436633955640269691896827260753
0046462924835149786098982844841885635260223702275189716333779772078982
7371436622048660088534845261184700328924988134598182469848675044300641
8403271228726824061869303584660343867873874873328519463028723678628418
7060951795479884965829651938522792116258286664192233353381316411539541
3720994421490431187643528936245526329863677093995250512930746693809515
8063265999347710679702318747251084196571120524147850020590663086096357

Systematic sampling has the advantage of selecting subjects throughout an ordered population. This sampling method is fast and convenient if the population can be easily numbered.

Stratified Sampling

stratified sample is a sample obtained by dividing the population into subgroups or strata according to some characteristic relevant to the study. (There can be several subgroups.) Then subjects are selected at random from each subgroup.Page 14

Samples within the strata should be randomly selected. For example, suppose the president of a two-year college wants to learn how students feel about a certain issue. Furthermore, the president wishes to see if the opinions of first-year students differ from those of second-year students. The president will randomly select students from each subgroup to use in the sample.

Cluster Sampling

cluster sample is obtained by dividing the population into sections or clusters and then selecting one or more clusters at random and using all members in the cluster(s) as the members of the sample.

Here the population is divided into groups or clusters by some means such as geographic area or schools in a large school district. Then the researcher randomly selects some of these clusters and uses all members of the selected clusters as the subjects of the samples. Suppose a researcher wishes to survey apartment dwellers in a large city. If there are 10 apartment buildings in the city, the researcher can select at random 2 buildings from the 10 and interview all the residents of these buildings. Cluster sampling is used when the population is large or when it involves subjects residing in a large geographic area. For example, if one wanted to do a study involving the patients in the hospitals in New York City, it would be very costly and time-consuming to try to obtain a random sample of patients since they would be spread over a large area. Instead, a few hospitals could be selected at random, and the patients in these hospitals would be interviewed in a cluster. See Figure 1–3.FIGURE 1–3Sampling Methods

The main difference between stratified sampling and cluster sampling is that although in both types of sampling the population is divided into groups, the subjects in the groups for stratified sampling are more or less homogeneous, that is, they have similar characteristics, while the subjects in the clusters form “miniature populations.” That is, they vary in characteristics as does the larger population. For example, if a researcher wanted to use the freshman class at a university as the population, he or she might use a class of students in a freshman orientation class as a cluster sample. If the researcher were using a stratified sample, she or he would need to divide the students of the freshman class into groups according to their major field, gender, age, etc., or other samples from each group.

Cluster samples save the researcher time and money, but the researcher must be aware that sometimes a cluster does not represent the population.

The four basic sampling methods are summarized in Table 1–3.TABLE 1–3Summary of Sampling Methods

RandomSubjects are selected by random numbers.
SystematicSubjects are selected by using every kth number after the first subject is randomly selected from 1 through k.
StratifiedSubjects are selected by dividing up the population into subgroups (strata), and subjects are randomly selected within subgroups.
ClusterSubjects are selected by using an intact subgroup that is representative of the population.

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