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UNIT 3TYPE I AND TYPE II ERRORSStructure30Introduction31Objectives3 UNIT 3TYPE I AND TYPE II ERRORSStructure30Introduction31Objectives3

UNIT 3TYPE I AND TYPE II ERRORSStructure30Introduction31Objectives3 - PDF document

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UNIT 3TYPE I AND TYPE II ERRORSStructure30Introduction31Objectives3 - PPT Presentation

37 30INTRODUCTIONIn the words of Statistics these are known as errors To achieve accuracy in the 31OBJECTIVESdefine and differentiate between Type I and Type II errors heart of inferential statist ID: 953546

type hypothesis sample null hypothesis type null sample errors reject error research statistics score effect making result randomly significance

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37 UNIT 3TYPE I AND TYPE II ERRORSStructure3.0Introduction3.1Objectives3.2Definition and ConceptsHypothesis TestingThe Core Logic of Hypothesis TestingThe Hypothesis – Testing ProcessOne-Tailed and Two-Tailed Hypothesis Tests3.3Type I Error3.4Type II Error3.5Relationship between Type I and Type II Errors3.6Let Us Sum Up3.7Unit End Questions3.8Glossary3.9Suggested Readings 3.0INTRODUCTIONIn the words of Statist

ics these are known as errors. To achieve accuracy in the 3.1OBJECTIVESdefine and differentiate between Type I and Type II errors; heart of inferential statistics in psychology. It is something like a double negative. OneWithout such a tortuous way of going at the problem, in most cases you could justan effect of some kind. However, we decide on whether there is such an effect bywe are able to accept our predi

ction. However, if it is likely that we would get ourThe Hypothesis – Testing ProcessLet’s look at example in this time going over each step in some detail. Along the way,Type I and Type II Errors Step 4: Determine your sample’s Score on the Comparison Distributionyou have the results for your sample, you figure the Z score for the sample’s rawscore based on the population mean and standard deviation of the co

mparison 14,3 . Thus, a baby who walks at 6 months is 8months below the population mean. This puts this baby 23 )Step 5: Decide Whether to reject the null hypothesisTo decide whether to reject the null hypothesis, you compare your actual sample’sresult was – 2.67. Let’s suppose the researchers had decided in advance that theywould reject the null hypothesis if the sample’s Z score was below – 2. Since – 2.67O

r, suppose the researchers had used the more conservative 1% significance level.lower. But, again, the actual Z for the randomly selected baby was – 2.67 (a moreyour result supports the research hypothesis (as in our example). You would still notstudies are based on probabilities. Specifically, they are based on the probabilitynot say that the result supports the null hypothesis. You simply say the result is n

otType I and Type II Errors does not change productivity one way or the other. In symbols, the research hypothesis the null hypothesis is ìdirection for the effect, it is called a non-directional hypothesis. To test the significancehere are about how, in spite of doing all your figuring correctly, your consider hereare about how, in spite of doing all your figuring correctly, your conclusions fromto reject th

e null hypothesis if a sample’s mean is so extreme that there is a very smallprobability (say, less than 5%) that we could have gotten such an extreme sample 3.3TYPE I ERRORYou make a Type I error if you reject the null hypothesis when in fact the nullhypothesis is true. Or, to put it in terms of the research hypothesis, you make a Typeof making a Type I error.make a Type I error sometimes (5% or 1% of the tim

e). Consider again the examplemore effective than the usual therapy. However, in randomly picking a sample of onedepressed patient to study, the clinical psychologists might just happen to pick ausual therapy. Randomly selecting a sample patient like this is unlikely, but suchType I and Type II Errors be extreme enough to reject the null hypothesis.) The insurance policy against Typeof making a Type I error. (

This is because with a level of significance like .20, evenstudy.) 3.6LET US SUM UPlow, the scenario of no effect is rejected and the theory behind the experimentalThere are two kinds of decision errors one can make in hypothesis testing. A Typeactually true. A Type II error is when a researcher does not reject the null hypothesis,basic logic and, especially, that they are often misused. One major way signific

ance 3.7UNIT END QUESTIONS1)Fill in the blanks with appropriate terms:i)The research hypothesis and_____________are completely opposite.ii)Cutoff sample score are also known as________________iii)In Tiv)The hypothesis in which we Accept Null hypothesis is called___________Type I and Type II Errors Type II:When we accept a null hypothesis when it is:Probability of making type – I Error:Sampling distribution Pro

bability of making type:Bell shaped frequency distribution that is 3.9SUGGESTED READINGSStatistics for Social Sciences B.L. Aggrawal (2009). Basic Statistics. New Age International Publisher, Delhi.Fundamentals of StatisticsSidney Siegel, & N. John Castetellan, Jr. Non-parametric Statistics for theBehaviouralScienceY.P. Aggarwal. Statistical Methods Concepts, Application & Computation SterlingType I and Type I