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Friday, February 14, 2020

Continuous Variable and Categorical Variable| Introduction to Educational Statistics | BEd Solved Assignment Course Code 8614


 Explain the following terms with examples.  

a)  Continuous Variable                     

b)  Categorical Variable

c)  Independent Variable

d)  Dependent Variable

e)  Co-Variation


  • Course: Introduction to Educational Statistics (8614)
  • Level: B.Ed (1.5 Years)




Answer:

A variable is a quantity that has a changing value; the value can vary from one example to the next. A continuous variable is a variable that has an infinite number of possible values. In other words, any value is possible for the variable.  A continuous variable is the opposite of a discrete variable, which can only take on a certain number of values.  A continuous variable doesn’t have to have every possible number (like  -infinity to +infinity), it can also be continuous between two numbers, like 1 and 2. For example, discrete variables could be 1,2 while the continuous variables could be 1,2 and everything in between: 1.00, 1.01, 1.001, 1.0001…


What is a Continuous Variable? Examples of Continuous Data



A few examples of continuous variables/data:

  Time it takes a computer to complete a task. You might think you can count it, but time is often rounded up to convenient intervals, like seconds or milliseconds. Time is actually a continuum: it could take 1.3 seconds or it could take 1.333333333333333… seconds.


  A person’s weight. Someone could weigh 180 pounds, they could weigh 180.10 pounds or they could weigh 180.1110 pounds. The number of possibilities for weight is limitless.

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b)  Categorical Variable

Answer:


In statistics, a categorical variable is a variable that can take on one of a limited, and usually fixed, number of possible values, assigning each individual or other unit of observation to a particular group or nominal category based on some qualitative property.[1] In computer science and some branches of mathematics, categorical variables are referred to as enumerations or enumerated types. Commonly (though not in this article), each of the possible values of a categorical variable is referred to as a level. The probability distribution associated with a random categorical variable is called a categorical distribution.


Categorical data is the statistical data type consisting of categorical variables or data that has been converted into that form, for example as grouped data. More specifically, categorical data may derive from observations made of qualitative data that are summarised as counts or cross-tabulations, or from observations of quantitative data grouped within given intervals. Often, purely categorical data are summarised in the form of a contingency table.


However, particularly when considering data analysis, it is common to use the term "categorical data" to apply to data sets that, while containing some categorical variables, may also contain non-categorical variables.

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c)  Independent Variable


Answer:


INDEPENDENT VARIABLE DEFINITION


An independent variable is defined as a variable that is changed or controlled in a scientific experiment. It represents the cause or reason for an outcome.  Independent variables are the variables that the experimenter changes to test their dependent variable.  A change in the independent variable directly causes a change in the dependent variable. The effect on the dependent variable is measured and recorded.

Common Misspellings: independent variable

INDEPENDENT VARIABLE EXAMPLES

•  A scientist is testing the effect of light and dark on the behavior of moths by turning a light on and off. The independent variable is the amount of light and the moth's reaction is the dependent variable.
•  In a study to determine the effect of temperature on plant pigmentation, the independent variable (cause) is the temperature, while the amount of pigment or color is the dependent variable (the effect).

GRAPHING THE INDEPENDENT VARIABLE

When graphing data for an experiment, the independent variable is plotted on the x-axis, while the dependent variable is recorded on the y-axis. An easy way to keep the two variables straight is to use the acronym DRY MIX, which stands for:
• The dependent variable that Responds to change goes on the Y-axis
•  Manipulated or Independent variable goes on the X-axis
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d)  Dependent Variable


Answer:


The two main variables in an experiment are the independent and dependent variables. An independent variable is a variable that is changed or controlled in a scientific experiment to test the effects on the dependent variable.  A dependent variable is the variable being tested and measured in a scientific experiment.  The dependent variable is 'dependent' on the independent variable. As the experimenter changes the independent variable, the effect on the dependent variable is observed and recorded.

For example, a scientist wants to see if the brightness of light has any effect on a moth being attracted to the light. The brightness of the light is controlled by the scientist. This would be the independent variable. How the moth reacts to the different light levels (distance to the light source) would be the dependent variable.

The independent and dependent variables may be viewed in terms of cause and effect. If the independent variable is changed, then an effect is seen in the dependent variable. Remember, the values of both variables may change in an experiment and are recorded. The difference is that the value of the independent variable is controlled by the experimenter, while the value of the dependent variable only changes in response to the independent variable.

When results are plotted in graphs, the convention is to use the independent variable as the x-axis and the dependent variable as the y-axis.
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e)  Co-Variation


Answer:


When explaining other people’s behaviors, we look for similarities (covariation) across a range of situations to help us narrow down specific attributions. There are three particular types of information we look for to help us decide, each of which can be high or low:
•  Consensus: how similarly other people act, given the same stimulus, as the person in question.
•  Distinctiveness: how similarly the person acts in different situations, towards other stimuli.
•  Consistency: how often the same stimulus and response in the same situation are perceived.

People tend to make internal attributions when consensus and distinctiveness are low but consistency is high. They will make external attributions when consensus and distinctiveness are both high and consistency is still high. When consistency is low, they will make situational attributions.


People are often less sensitive to consensus information.


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