
Intro to data regression
Presentation
•
Education, Other, Mathematics
•
9th - 12th Grade
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Medium
Jesus Molina
Used 24+ times
FREE Resource
9 Slides • 8 Questions
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Intro to data regression
By Jesus Molina
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Understanding regression analysis and possible applications.
Regression Analysis (simple definition):
is the process use to estimate the relationship between a dependent variable and one, or more, Independent variables.
A few applications:
Monthly sales based on cost of sales and selling expense.
Airline and truck company fuel expense based on miles driven and fuel cost per gallon.
Maintenance expense based on production levels.
Inventory at each location of a retail company based on store sales, store square footage, regional economic data, and type of store location.
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Understanding data and lines of best fit.
Data is represented by individual points on a coordinate plane, AKA scatterplot.
In order to visually determine the possibility of correlation, or relationship, between the variables we use "the line of best fit"
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Continue:
Once the line is drawn we must determine the "strength" of the relationship, meaning, is there an actual relationship between the sets of data and is the line we drew actually the line of best fit?
This "strength" is given by a number known as the Correlation Coefficient. All correlations, or relationships, happen between -1 and 1. The closer to -1 or 1 the stronger the relationship
There are three types of correlations:
Positive: numbers greater than zero but less than or equal to 1
Negative: numbers less than zero, but greater or equal to -1
No correlation: number equal 0
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Types of correlation
Positive correlation: Both data sets increases
Negative correlation: One data set increases while the other decreases.
No correlation: Changes in one data set does not affect the other data set.
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Types of regression that we will cover.
Linear
Quadratic
Exponential
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Multiple Choice
What is the correlation model of this Graph
Linear
Quadratic
Exponential
Logarithmic
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Multiple Choice
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Multiple Choice
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Multiple Choice
Determine the curve of best fit.
y = -2.7x + 7.4
y = 0.95x2 - 2.08x - 0.75
y = -.05x - 3.26
y = 0.95x2 + 2.08x + 0.75
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Multiple Choice
Which of the following quadratic equations best represents the following data?
y = 4x2 + 1
y = 3x2 + 8x - 3
y = 4x2
y = 3x2 + 3x - 1
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Multiple Choice
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Multiple Choice
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Multiple Choice
Intro to data regression
By Jesus Molina
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