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Section 2.4 More on Slope
Parallel and Perpendicular Lines
y=2x+7
Parallel Lines
Example Write the equation in slope intercept form for a line that is parallel to 3x-4y=12 and passing through (5,2).
 
Perpendicular Lines
Example Write the equation in slope intercept form for a line perpendicular to 3x-4y=12 and passing through (5,2).
Slope as Rate of Change
Definition- Slope is defined as the ratio of a change in y to a corresponding change in x.  or
Interpreting a real life situation The line graphs the percent of US adults who smoke cigarettes x years after 1997. a. Find the slope of the line segment from 1997 to 2007 Percent Adults X years after 1997 ( 0,24.7 ) ( 10,19.5 ) b. What does this slope represent? The percent of US adult cigarette smokers is decreasing by .52 percent each year. The change is consistent each year.
The Average Rate of Change of a Function
 
[object Object],The average rate of change of a function. Secant line
The slope of this line between the points  (1,3.83)  and  (5,7.83)  is (1,3.83) (5,7.83 )
The slope of this line between the points  (1,3.83)  and  (4,7.34)  is (1,3.83) (4,7.34 ) Continuation of same problem
The slope of this line between the points  (1,3.83)  and  (3,6.5)  is (1,3.83 ) (3,6.5) Continuation of same problem
Let’s look at the different slopes  from the point  (1, 3.83).   Continuation of same problem ,[object Object],1 7.83 5 1.17 7.34 4 1.34 6.5 3 Slope of the secant line y x
Find the average rate of change of f(x)= x 3
Example Find the average rate of change of f(x)=3x-1 from x 1  =0 to x 2 =1 x 1  =1 to x 2 =2 x 1  =2 to x 2 =3
 
Average rate of change and the difference quotient Do you recognize the difference quotient that we studied in section 2.2? You will study more about the difference quotient in future math classes. Suppose x 1 =x and x 2 =x+h, then
Average Rate of Change Application ,[object Object],[object Object],[object Object],(1, 3.96) (4, .72) hours concentration Example
Average Rate of Change Application 0.00  0.00 0.50  6.14 1.00  8.10 1.50  8.54 2.00  8.43 2.50  8.13 3.00  7.77 3.50  7.41 4.00  7.05 4.50  6.71 5.00  6.38 Sometimes it takes a while for a drug to diffuse sufficiently to affect the desired organ. The curve below is a close approximation of the concentration in that organ compared to the time after the drug was taken. a. What is the average rate of change from the time the drug was taken until the first hour?  b. What was the average rate of change from the second hour until the fourth.?  c. What is the interpretation of each answer? hours  cncntr hours concentration Example
(a) (b) (c) (d)
(a) (b) (c) (d)
(a)  (b) (c) (d)

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2 4 Bzca5e

  • 1. Section 2.4 More on Slope
  • 5. Example Write the equation in slope intercept form for a line that is parallel to 3x-4y=12 and passing through (5,2).
  • 6.  
  • 8. Example Write the equation in slope intercept form for a line perpendicular to 3x-4y=12 and passing through (5,2).
  • 9. Slope as Rate of Change
  • 10. Definition- Slope is defined as the ratio of a change in y to a corresponding change in x. or
  • 11. Interpreting a real life situation The line graphs the percent of US adults who smoke cigarettes x years after 1997. a. Find the slope of the line segment from 1997 to 2007 Percent Adults X years after 1997 ( 0,24.7 ) ( 10,19.5 ) b. What does this slope represent? The percent of US adult cigarette smokers is decreasing by .52 percent each year. The change is consistent each year.
  • 12. The Average Rate of Change of a Function
  • 13.  
  • 14.
  • 15. The slope of this line between the points (1,3.83) and (5,7.83) is (1,3.83) (5,7.83 )
  • 16. The slope of this line between the points (1,3.83) and (4,7.34) is (1,3.83) (4,7.34 ) Continuation of same problem
  • 17. The slope of this line between the points (1,3.83) and (3,6.5) is (1,3.83 ) (3,6.5) Continuation of same problem
  • 18.
  • 19. Find the average rate of change of f(x)= x 3
  • 20. Example Find the average rate of change of f(x)=3x-1 from x 1 =0 to x 2 =1 x 1 =1 to x 2 =2 x 1 =2 to x 2 =3
  • 21.  
  • 22. Average rate of change and the difference quotient Do you recognize the difference quotient that we studied in section 2.2? You will study more about the difference quotient in future math classes. Suppose x 1 =x and x 2 =x+h, then
  • 23.
  • 24. Average Rate of Change Application 0.00 0.00 0.50 6.14 1.00 8.10 1.50 8.54 2.00 8.43 2.50 8.13 3.00 7.77 3.50 7.41 4.00 7.05 4.50 6.71 5.00 6.38 Sometimes it takes a while for a drug to diffuse sufficiently to affect the desired organ. The curve below is a close approximation of the concentration in that organ compared to the time after the drug was taken. a. What is the average rate of change from the time the drug was taken until the first hour? b. What was the average rate of change from the second hour until the fourth.? c. What is the interpretation of each answer? hours cncntr hours concentration Example
  • 25. (a) (b) (c) (d)
  • 26. (a) (b) (c) (d)
  • 27. (a) (b) (c) (d)