83. Using Reduction Formulae for Integrals of the Form (cos x)^n
5:39
83. Using Reduction Formulae for Integrals of the Form (cos x)^n
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82. Further Examples on Using Reduction Formulae for Integrals of the Form (sin x)^n
8:06
82. Further Examples on Using Reduction Formulae for Integrals of the Form (sin x)^n
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81. Using Reduction Formulae for Integrals of the Form (sin x)^n
9:16
81. Using Reduction Formulae for Integrals of the Form (sin x)^n
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80. Further Examples on Using Reduction Formulae for Integrals of the Form (x^n)(sin x)dx
10:52
80. Further Examples on Using Reduction Formulae for Integrals of the Form (x^n)(sin x)dx
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79. Using Reduction Formulae for Integrals of the Form (x^n)(sin x)dx
4:58
79. Using Reduction Formulae for Integrals of the Form (x^n)(sin x)dx
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78. Further Examples on Using Reduction Formulae for Integrals of the Form (x^n)(cos x)dx
8:04
78. Further Examples on Using Reduction Formulae for Integrals of the Form (x^n)(cos x)dx
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77. Using Reduction Formulae for Integrals of the Form (x^n)(cos x)dx
6:15
77. Using Reduction Formulae for Integrals of the Form (x^n)(cos x)dx
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76. Further Examples on using Reduction Formulae for Integrals of the Form (x^n)(e^x)dx
5:21
76. Further Examples on using Reduction Formulae for Integrals of the Form (x^n)(e^x)dx
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75. Using reduction Formulae for the form (x^n)(e^x)dx
15:06
75. Using reduction Formulae for the form (x^n)(e^x)dx
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74. Reduction Formulae
2:27
74. Reduction Formulae
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73. Further Examples on Integration by Parts
13:22
73. Further Examples on Integration by Parts
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72. Integration by Parts
22:33
72. Integration by Parts
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71. Further Examples on Integration Using Partial Fractions with Quadratic Factors
12:01
71. Further Examples on Integration Using Partial Fractions with Quadratic Factors
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70. Integration Using Partial Fractions with Quadratic Factors
12:53
70. Integration Using Partial Fractions with Quadratic Factors
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69. Further Examples on Using Partial Fractions with Repeated Linear Factors
10:01
69. Further Examples on Using Partial Fractions with Repeated Linear Factors
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68. Integration Using Partial Fractions with Repeated Linear Factors
9:59
68. Integration Using Partial Fractions with Repeated Linear Factors
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67. Further Examples on Integration Using Partial Fractions with Linear Factors
6:49
67. Further Examples on Integration Using Partial Fractions with Linear Factors
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66. Integration Using Partial Fractions With Linear Fractions
8:30
66. Integration Using Partial Fractions With Linear Fractions
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65. Integration Using Partial Fractions
1:37
65. Integration Using Partial Fractions
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64. Integration Using x = atan(θ)
11:14
64. Integration Using x = atan(θ)
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63. Integration Using x = asin(θ) Part 2
12:55
63. Integration Using x = asin(θ) Part 2
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62. Integration Using x = asin(θ)
7:30
62. Integration Using x = asin(θ)
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61. Further Examples on Integration of Products of Sines & Cosines
6:07
61. Further Examples on Integration of Products of Sines & Cosines
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60. Integration of Products of Sines & Cosines
6:34
60. Integration of Products of Sines & Cosines
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59. Further Examples on Integration of Powers of Sines & Cosines
20:16
59. Further Examples on Integration of Powers of Sines & Cosines
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58. Integration of Powers of Sines & Cosines
17:47
58. Integration of Powers of Sines & Cosines
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57. Integration Using Trigonometric Substitutions
8:46
57. Integration Using Trigonometric Substitutions
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56. Change of Limits
9:04
56. Change of Limits
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55. Further Examples on Integration Using Algebraic Substitution
6:44
55. Further Examples on Integration Using Algebraic Substitution
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