1. (J) Other Graphs
e.g. (i) (2003)
The diagram shows the graph of y = f(x)
Draw separate sketches of the graphs of the following;

2.  
 xf
yi
1


3.  
 xf
yi
1

1
-1

4.  
 xf
yi
1

1
-1

5.  
 xf
yi
1

1
-1

6.  
 xf
yi
1

1
-1
2
1

7.  
 xf
yi
1

1
-1
2
1

8.      xfxfyii 
1
-1

9.      xfxfyii 
1
-1

10.      xfxfyii 
1
-1
4

11.      xfxfyii 
1
-1
4

12.      xfxfyii 
1
-1
4

13.     2
xfyiii 
1
-1

14.     2
xfyiii 
1
-1
4

15.     2
xfyiii 
1
-1
4

16.     2
xfyiii 
1
-1
4

17.    xf
eyiv 
1
-1

18.    xf
eyiv 
1
-1
   xf
exfy 

19.    xf
eyiv 
1
-1
   xf
exfy 
i.e. stationary
points remain

20.    xf
eyiv 
1
-1
   xf
exfy 
i.e. stationary
points remain
2
e

21.    xf
eyiv 
1
-1
   xf
exfy 
i.e. stationary
points remain
2
e

22.    xf
eyiv 
1
-1
   xf
exfy 
i.e. stationary
points remain
2
e

23.    xf
eyiv 
1
-1
   xf
exfy 
i.e. stationary
points remain
2
e

24.    xf
eyiv 
1
-1
   xf
exfy 
i.e. stationary
points remain
2
e

25. e.g. (ii) (2002)
The diagram shows the graph of y = f(x)
Draw separate sketches of the graphs of the following;

26.  
 xf
yi
1


27.  
 xf
yi
1


28.  
 xf
yi
1


29.  
 xf
yi
1


30.  
 xf
yi
1


31.  
 xf
yi
1


32.  
 xf
yi
1


33.  
 xf
yi
1


34.    xfyii 2

35.    xfyii 2

36.    xfyii 2

37.    xfyii 2

38.    xfyii 2

39.    xfyiii 

40.    xfyiii 

41.    xfyiii 

42.    xfyiii 

43.    xfyiii 

44.     xfyiv log

45.     xfyiv log

46.     xfyiv log

47.     xfyiv log

48. Exercise 1A; 9, 10, 11a, 12
Exercise 1B; 2bd, 9egh, 11ace, 13af, 14abf, 30, 32e, 34