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- STAT 485: Intermediate Topics in R Statistical Language homework help

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Elementary Statistics assignment help is available from the best Elementary Statistics assignment tutors. For accurate Elementary Statistics assignment solutions, submit all elementary statistic homework problems. Statistics is an essential part of our daily lives. It’s a concept we hear about in magazines, television, newspapers, and everyday conversations. Statistics cover a wide range of topics, including unemployment, cost of living, sports, weather forecasting, politics, and medical breakthroughs. It is important to note that we unknowingly engage in statistics by performing various activities such as data analysis to make decisions and judgments that affect our actions.

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- Define statistical terminologies;
- Compute simple measures of central tendency;
- Compute measures of dispersion; and
- Construct graphs and tables that can display measures of central tendency.

## Elementary Statistics Basic Terminologies

**The population** is the entire set of items the researcher will study. It contains all members of a set. A set is a collection of objects, people, or measurements that share common characteristics. A good example of a population is a county’s or a school’s population. Submit your population Elementary Statistics homework to online Elementary Statistics homework helpers.

**A sample** is a relatively small group of items drawn from a larger population. A random sample is a situation in which each member of a population has an equal chance of being chosen. Elementary Statistics online solvers will work on all Elementary Statistics assignments on a sample basis.

**Data** – This term refers to the number of measurements that have been collected. For example, data includes the number of people who make up a city census or the temperature in a given location.

**Variables** are characteristics or attributes that allow us to distinguish one individual from another. When different individuals are observed, variables take the form of different values. Weight, height, price, and age are all examples of variables. Variables are the inverse of constants, which do not change in value.

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