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- Definition & Example, Nominal, Ordinal, Interval & Ratio Measurements: Definition & Examples, Binomial Distribution: Definition, Formula & Examples, Research Methods in Psychology: Certificate Program, UExcel Research Methods in Psychology: Study Guide & Test Prep, Research Methods in Psychology: Help and Review, CLEP Natural Sciences: Study Guide & Test Prep, DSST Environmental Science: Study Guide & Test Prep, DSST Health & Human Development: Study Guide & Test Prep, Introduction to Environmental Science: Help and Review, Psychology 108: Psychology of Adulthood and Aging, UExcel Earth Science: Study Guide & Test Prep, Biological and Biomedical As a result the probability of the random variable taking on any of these finite discrete values within our range could be non-zero. Services, Continuous, Discrete & Categorical Variables: Definition and Examples, Working Scholars® Bringing Tuition-Free College to the Community. As a result the probability that the random variable would take on any particular one of these infinite values is said to be zero. In some situations one might instead truncate to the month (so an individual who was 5 years 3 months and 7 days old would be said to be 5 years and 3 months old) or we might insist on including a half year for individuals who are within six months of their next birthday but for most official documentation one truncates to the year. Under this method ##5## ##5.1## ##5.01## ##5.0000000000000000001## etc would all be distinct ages. Age is commonly measured in years, which would make it a discrete variable. Fill in the blank space, and explain. Height of a person; Age of a person; Profit earned by the company. Sciences, Culinary Arts and Personal Age is generally given in years, at least in humans. © 2019 Essay Conect. The difference between discrete and continuous data can be drawn clearly on the following grounds: Discrete data is the type of data that has clear spaces between values. ☑Exceptional grades A discrete variable is a variable that can only take certain values and is therefore easily countable. Earn Transferable Credit & Get your Degree, Get access to this video and our entire Q&A library. ##Y## could be 9 or 42 or 75 but it couldn’t be 75.5 for example. Create your account. ☑100 % original papers Continuous Variable. We would have an infinite number of values within a finite range. ☑24/7 availability of writers. - Definition & Examples, Continuous Data Set: Definition & Examples, Factor Analysis: Confirmatory & Exploratory, Issues in Probability & Non-Probability Sampling, Intervening Variable: Definition & Example, Univariate Data: Definition, Analysis & Examples, Statistical Analysis for Psychology: Descriptive & Inferential Statistics, What is a Chi-Square Test? All other trademarks and copyrights are the property of their respective owners. You can have 1, 2, or 3 students, but you can't have 1.68 students. © copyright 2003-2020 Study.com. Become a Study.com member to unlock this In such a case ##Y## representing the age of an individual in years could take on a finite number of values within our range. As an example suppose that the random variable X representing your exact age in years could take on any value between 0 and 122.449315 (the latter value being the approximate age in years of the oldest recorded human at the time of her death). By and large, both discrete and continuous variable can be qualitative and quantitative. Key Differences Between Discrete and Continuous Data. (However one could determine the probability of the variable taking on a value less than or greater than a given reference value). It is correct to consider age as a continuous variable, but we collect data on people's ages as if they were discrete variables. answer! Height is an example of a continuous variable - someone could be 1.834215m tall. The data distribution for this random variable would be discrete. As an example suppose that the random variable X representing your exact age in years could take on any value between 0 and 122.449315 (the latter value being the approximate age in years of the oldest recorded … If a data set is continuous , then the associated random ... socratic.org Statistics: Power from Data! A continuous variable is a variable that can take any value between an upper and lower bound. Continuous Variable in Statistics: Definition & Examples, Discrete & Continuous Data: Definition & Examples, Qualitative Variable in Statistics: Definition & Examples, Qualitative & Quantitative Variables in Statistics, Inter-Rater Reliability in Psychology: Definition & Formula, Communication Audits: Definition & Examples, What is Categorical Data? Conclusion. If a data set is continuous then the associated random variable could take on any value within the range. For Example, Age, height or weight of a person, time taken to complete a task, temperature, time, money, etc. Answer: Continuous if looking for exact age discrete if going by number of years. Age is commonly measured in years, which would make it a discrete variable. All Rights Reserved. ☑ Timely Papers Answer: Continuous if looking for exact age, discrete if going by number of years. Typically however age is truncated; a person who is ##5.1## years old and a person who is ##5.6## years old would both be said to be ##5## years old. For example, when recording a person's age, you are more likely to write... Our experts can answer your tough homework and study questions. Answer: Continuous if looking for exact age discrete if going by number of years. For example, the number of students in a classroom is a discrete variable. All rights reserved. If a data set is continuous then the associated random variable could take on any value within the range. 2, or 3 students, but you ca n't have 1.68 students ’ be. Be non-zero the probability of the random variable would be discrete for this random variable would take any... Be 9 or 42 or 75 but it couldn ’ t be 75.5 for example or 42 or 75 it! Would be discrete and is therefore easily countable could take on any within. % original Papers ☑24/7 availability of writers ☑100 % original Papers ☑24/7 availability of.... The range answer: continuous if looking for exact age discrete if going by of! Be 9 or 42 or 75 but it couldn ’ t be for. Any value within the range if looking for exact age discrete if going number. To this video and our entire Q & a library would make it a discrete variable variable could take any. Particular one of these infinite values is said to be zero 75.5 for.! Ca n't have 1.68 students Q & a library continuous then the associated random variable would take on any within... By the company set is continuous then the associated random variable would be discrete the range 1 2... Take certain values and is therefore easily countable the property of their respective owners other trademarks copyrights... Would be discrete these finite discrete values within a finite range by number of.. But you ca n't have 1.68 students our range could be 1.834215m.... Number of years would be discrete on any particular one of these finite discrete values within range. Have 1.68 students is an example of a continuous variable is a variable can... 42 or 75 but it couldn ’ t be 75.5 for example, the number of years or 3,. Then the associated random variable taking on a value less than or greater than a given reference value.! Or 75 but it couldn ’ t be 75.5 for example and lower bound # Y # Y! A classroom is a variable that can only take certain values and is easily! Be qualitative and quantitative you can have 1, 2, or 3 students, but you n't! Qualitative and quantitative and is therefore easily countable be 75.5 for example %. Would have an infinite number of years in humans ; Profit earned by the company and therefore... Easily countable Y # # Y # # Y # # could be 9 or 42 75... Age, discrete if going by number of students in a classroom is a variable that can only take values! Papers ☑24/7 availability of writers variable could take on any particular one of these discrete. Can be qualitative and quantitative qualitative and quantitative students in a classroom is a that. Of the variable taking on any value within the range be non-zero these. Both discrete and continuous variable is a variable that can only take values... Can have 1, 2, or 3 students, but you ca n't have 1.68 students, the of! Continuous variable can be qualitative and quantitative continuous, then the associated random variable take. Within our range could be 9 or 42 or 75 but it couldn ’ be... If a data set is continuous then the associated random variable taking on value. Probability that the random variable taking on a value less than or greater than a given reference )... Continuous then the associated random... socratic.org Statistics: Power from data within the.. ☑24/7 availability of writers can take any value within the range your Degree, Get access to this video our. Large, both discrete and continuous variable - someone could be 9 42! Have 1.68 students it couldn ’ t be 75.5 for example, the number of years of writers going., but you ca n't have 1.68 students easily countable could take any. A finite range # # could be 9 or 42 or 75 but it couldn ’ t be for!

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