College Freshmen The percentage, y , of college freshmen who smoke cigarettes decreased steadily from the year 2004 to the year 2014 and can be approximated by the linear equation y = − .46 x + 6.32 where x represents the number of years since 2004. Thus, x = 0 represents 2004, x = 1 represents 2005, and so on. ( Source: The American Freshman: National Norms .) a. What interpretation can be given to the y -intercept of the graph of the equation? b. In 2014, approximately what percent of college freshmen smoked? c. In what year did approximately 2.6% of college freshmen smoke?
College Freshmen The percentage, y , of college freshmen who smoke cigarettes decreased steadily from the year 2004 to the year 2014 and can be approximated by the linear equation y = − .46 x + 6.32 where x represents the number of years since 2004. Thus, x = 0 represents 2004, x = 1 represents 2005, and so on. ( Source: The American Freshman: National Norms .) a. What interpretation can be given to the y -intercept of the graph of the equation? b. In 2014, approximately what percent of college freshmen smoked? c. In what year did approximately 2.6% of college freshmen smoke?
Solution Summary: The author explains how the y-intercept of the graph shows the percentage of college freshmen who smoke cigarette in the year 2004.
College Freshmen The percentage, y, of college freshmen who smoke cigarettes decreased steadily from the year 2004 to the year 2014 and can be approximated by the linear equation
y
=
−
.46
x
+
6.32
where x represents the number of years since 2004. Thus,
x
=
0
represents 2004,
x
=
1
represents 2005, and so on. (Source: The American Freshman: National Norms.)
a. What interpretation can be given to the y-intercept of the graph of the equation?
b. In 2014, approximately what percent of college freshmen smoked?
c. In what year did approximately 2.6% of college freshmen smoke?
1. Evaluate
(2,5)
(3x+y)dx+(2y-x)dy
(0,1)
(i) along the straight lines from (0, 1) to (2, 1) and then from (2, 1) to (2,5), and (ii)
along the parabola y = x² + 1.
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20. Solve the given system of differential equations:
x' =
x+y, x(0) = 0
y' = 2x,
y(0) = 1
4. Verify the Cauchy-Goursat theorem for the function f(z) =225z around the
closed curve C defined by a half circle || = 1 from the point (1,0) to (-1, 0) in the
counterclockwise direction and then the straight line from (-1,0) to (1,0).
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show ur answer in pe
n and paper then take
Chapter 1 Solutions
Pearson eText for Finite Mathematics & Its Applications -- Instant Access (Pearson+)
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