# Linear relationship articles in newspapers

Theoretically, the relationship between depression and media use has been conceptualized as a linear function. depression and media use are described by a cubic growth function for newspapers, the About this article. Read and learn for free about the following article: Describing scatterplots (form, direction, Let's describe this scatterplot, which shows the relationship between the age of drivers . Practice: Positive and negative linear associations from scatter plots .. Or kilo- hecto- deka- [unit] deci- centi- milli- Each step is ten times or. A graph is just a mathematical picture of the relationship between two quantities, such as distance and Jabu sees the following graph in a newspaper article.

Conclusion The performance and interpretation of linear regression analysis are subject to a variety of pitfalls, which are discussed here in detail.

## Linear Regression Analysis

The reader is made aware of common errors of interpretation through practical examples. Both the opportunities for applying linear regression analysis and its limitations are presented.

The purpose of statistical evaluation of medical data is often to describe relationships between two variables or among several variables. For example, one would like to know not just whether patients have high blood pressure, but also whether the likelihood of having high blood pressure is influenced by factors such as age and weight.

The variable to be explained blood pressure is called the dependent variable, or, alternatively, the response variable; the variables that explain it age, weight are called independent variables or predictor variables.

Measures of association provide an initial impression of the extent of statistical dependence between variables. If the dependent and independent variables are continuous, as is the case for blood pressure and weight, then a correlation coefficient can be calculated as a measure of the strength of the relationship between them box 1.

**What is a newspaper article?**

Describes a monotone relationship A monotone relationship is one in which the dependent variable either rises or sinks continuously as the independent variable rises.

Correlation coefficients provide information about the strength and direction of a relationship between two continuous variables.

No distinction between the explaining variable and the variable to be explained is necessary: The closer r is to 1 or —1, the stronger the relationship. Regression analysis is a type of statistical evaluation that enables three things: In a scientific context, a horizontal or vertical line indicates that a variable is constantregardless of changes in any other variable.

### Linear Regression Analysis

But, if we consider the relationship between height H and number of limbs Nwe see no dependence of one upon the other. A vertical line has an undefined slope and thus cannot be written in slope-intercept form. A vertical line left represents a linear relationship in which the value of x is constant.

A horizontal line right represents a linear relationship in which the value of y is constant. In real world applications such as those described below, each axis—and thus each variable—represents a measurement of some factor, such as distance traveled, time elapsed, degrees Fahrenheit, etc.

The linear equation describes the relationship between the two measurements. Although x and y are the default variables for the axes, you will often see other letters used in equations and on graphs that hint at what the variable represents. For example, t may be used for time, d for distance, etc.

### Describing scatterplots (form, direction, strength, outliers) (article) | Khan Academy

See our module Using Graphs and Visual Data in Science for more about how graphs are used in science. Comprehension Checkpoint On a vertical line, all points have the same value for a.

Frequently, linear equations are used to calculate rates, such as how quickly a projectile is moving or a chemical reaction is proceeding.

They can also be used to convert from one unit of measurement to another, such as meters to miles or degrees Celsius to degrees Fahrenheit. In some cases, scientists discover linear relationships during the course of research.

For example, an environmental scientist analyzing data she has collected about the concentration of a certain pollutant in a lake may notice that the pollutant degrades at a constant rate. Using those data, she may develop a linear equation that describes the concentration of the pollutant over time.