Urgent mathematics help needed!! URGENT will give 25 points.
please use the graph and instructions on the picture to answer all of the following questions!!! Will mark brainliest!!! will give 25 points.

1. Find the least squares regression equation using the school year (in number of years after 2000) for the input variable and the average cost (in thousands of dollars) for the output variable. (Hint: USE DESMOS) 2pts


2. What is the best estimate for the average cost of tuition at a 4-year institution starting in 2000. (Hint: look at the y-intercept). 2pts



3. What is the best estimate for the average cost of tuition at a 4-year institution starting in 2020. (Hint: Use the graph from desmos, or your equation from part A). 2pts



4. What does the slope mean in context of the situation? 2 pts



5. Most students are not able to afford this tuition for 4 years. What are some ways that you can lower the cost of your college tuition? If you don’t plan to attend college, what things can do you post- HS graduation to continue your education or provide for yourself financially? (2pts)

Urgent mathematics help needed URGENT will give 25 pointsplease use the graph and instructions on the picture to answer all of the following questions Will mark class=

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Answer:

#1) y = 937.976x + 12764.90; #2) $12764.90; #3) $31524.42; #4) The cost increases by about $937.98 per year; #5) Invest money into some sort of savings account before graduation, apply for multiple scholarships; post-graduation, attend classes for certifications or continue to study your chosen field.

Step-by-step explanation:

#1) Using Desmos, the data goes into a table.  The x-values will range from 3 to 10; this is because we are concerned with the years since 2000, and 2003 is 3 years since 2000.

We then enter y_1~mx_1+b into Desmos to run the linear regression.  When we do, we get the value of the slope, m, is 937.976 and the value of the y-intercept, b, is 12764.90.

#2) The y-intercept is where the x-coordinate is 0.  This will be the year 2000.  The y-intercept of this equation is $12764.90; this means this is the cost of tuition for the year 2000.

#3) To find the tuition in the year 2020, which is 20 years since 2000, we substitute 20 into our regression equation:

y = 937.976(20)+12764.90 = $31524.42

#4) Slope is the rate of change of a line.  It describes how the y-values change for every increase in the x-values.

In this problem, the y-coordinate represents the cost of tuition and the x-coordinate represents the number of years since 2000.

The slope then represents the change in tuition per year.  This means the tuition rises by about $937.98 per year.

#5) In order to reduce out-of-pocket costs, it is wise to start saving before graduation from high school.  In addition, scholarships help to reduce cost.