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Find an equation in slope–intercept form (where possible) for the line.
Through (–2, 0) and (–8, 5)
D)
Evaluate the function as indicated.
Find f(–6.5) when f(x) = – 3x – 6.9.
Find an equation in slope–intercept form (where possible) for the line.
The line with y–intercept –2 and perpendicular to x +3y = – 4
Through (6, 4), perpendicular to –7x – 4y = – 58
The information in the chart below gives the salary of a person for the stated years. Model the data
with a linear function using the points (1, 24,400) and (3, 26,600). Then use this function to predict
the salary for the year 2007.
Year, x Salary, y
1990, 0 $23,500
1991, 1 $24,400
1992, 2 $25,200
1993, 3 $26,600
1994, 4 $27,200
Evaluate the function as indicated.
Find g 4 when g(x) =7–7x.
Find the slope of the line.
The mathematical model C =600x + 60,000 represents the cost in dollars a company has in
manufacturing x items during a month. Based on this, how much does it cost to produce 500 items?
Find an equation in slope–intercept form (where possible) for the line.
Through (–1, 1) and (8, 5)
Find the equation of the least squares line.
Ten students in a graduate program were randomly selected. Their grade point averages (GPAs)
when they entered the program were between 3.5 and 4.0. The following data were obtained
regarding their GPAs on entering the program versus their current GPAs.
Entering GPA (x) Current GPA (y)
3.5 3.6
3.8 3.7
3.6 3.9
3.6 3.6
3.5 3.9
3.9 3.8
4.0 3.7
3.9 3.9
3.5 3.8
3.7 4.0
Find the correlation coefficient.
The following are costs of advertising (in thousands of dollars) and the number of products sold (in
thousands):
Cost 6 3 7 6 10 4 7 7
Number 54 75 91 57 96 52 92 100