In: Advanced Math
Post a 1- to 2-paragraph analysis of a graph from the news media. Your posting should include the following: A graph from the news media that you think may be closely modeled by a linear, quadratic, polynomial, rational, logarithmic, or exponential function If you are using an electronic resource, either provide the link or scan and upload it. Make sure you scan as one of the following file types: *.bmp, *.gif, *.jpg, *.jpeg, and *.png. An explanation of which type of function the graph most closely models A detailed description of the behavior of your chosen graph, such as increasing and decreasing intervals, max or min values, intercepts, domain and range, end behavior, symmetry, even or odd behavior, the type of equation, asymptotes, and restricted values Does your graph go through the origin? Does it have an x-intercept and/or a y-intercept? Why or why not? At what x-values does the graph rise or fall? Is there a reason behind the behavior of the graph? More detail is better.
1. A line chart or line graph is a type of chart which displays information as a series of data points called 'markers' connected by straightline segments. It is a basic type of chart common in many fields.
here in the graph of question you can see that plot is linear (i.e. straight) in the intervals. Only difference is its inclination changes at $3.51 and after that it remain straight.
equation of straight line in graph is
y=mx+c here m gives its inclination and c is the intercept on y-axis
so in the above graph nothing but slope changes after $3.51 and the intercept on y- axis is at $3.17 as you can see the left most point on the graph.
as we can see from the graph thats the value of y is always increasing when we increase the value of x
so it is inccreasing in both intervals.
maximum value is $3.57 and minimum is $3.17
y- intercept is $3.17 and range is from $3.17 to $3.57
it has intercept so it does not fo through origin.
it have x-intercept when y=0.
it changes it slope(inclination) so the rate of increasing is decreases.
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