2. - the process of finding
the areas bounded by
curves, volumes of
various solids, center
of gravity and other
geometric and physical
applications.

4. Indefinite Integral
example:

6. 1.
example:

7. 2.
example:

8. 3.
example:

10. example:

12. 1.
example:

13. 2.
example:

14. 3.
example:

15. 4.
example:

17. example:

19. 1.
example:

20. 2.
example:

21. 3.
example:

23. 1.
2.
3.
4.

24. 5.
6.

25. 7.
8.
9.
10.

27. Sine and
Cosine
Functions

28. 1.
n≠ -1
n= -1
example:

29. b.

30. 2.
n≠ -1
n= -1
example:
a.

31. b.

32. 3. m is odd
example:

33. 4. m is odd
example:

34. example:
b.

35. 5. m and n are
even
example:
a.

36. 6.
a.
example:

37. b.
example:

38. c.
example:

39. Tangent and
Secant
Functions

40. 1. m and n are
odd
example:

41. 2. n is even
example:

42. 3. m is even
example:

43. Cotangent
and
Cosecant
Functions

44. 1. m and n are
odd
example:

45. 2. n is even >2
example:

53. ,
,

62. Definite Integral
example:

64. 1. The integral of a
constant multiple of a
function is that same
constant times the
integral of the functions.
example:

65. 2. The integral of the sum
of two functions is the
sum of their integrals.
example:

66. 3. The sign of an integral
changes when its limits
of integration
interchanged.
example: