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Fichas

Integrales

Ceci Mendoza Matemáticas Segundo Español 171 fichas

Integrales

Fichas del conjunto (171)

1—Basic Integral
2—Basic Integral
3—Basic Integral
4—Basic Integral
5—Basic Integral
6—Basic Integral
7—Basic Integral
8—Basic Integral
9—Basic Integral
10—Basic Integral
11—Basic Integral
12—Basic Integral
13—Basic Integral
14—u substitution
15—algebraic sub
16—u substitution
17—u substitution
18—u substitution
19—algebraic sub
20—algebraic sub
21—u substitution
22—u substitution
23—u substitution
24—u substitution
25—u substitution
26—Basic Integral
27—u substitution
28—u substitution
29—u substitution
30—u substitution
31—by parts
32—algebraic sub
33—u substitution
34—algebraic sub
35—algebraic sub
36—algebraic sub
37—by parts
38—u substitution
39—u substitution
40—by parts
41—u substitution
42—by parts
43—by parts
44—algebraic sub
45—by parts
46—by parts
47—by parts
48—algebraic sub
49—u substitution
50—u substitution
51—Basic Integral
52—by parts
=90u^2
53—algebraic sub
54—u substitution
55—u substitution
(caso con 2 "u")
56—by parts
57—by parts
58—by parts
59—by parts
60—by parts
61—by parts
62—algebraic sub
63—u substitution
64—u substitution
65—u substitution
66—u substitution
67—u substitution
68—u substitution
69—Basic Integral
70—Basic Integral
71—Basic Integral
72—Basic Integral
73—Basic Integral
74—Basic Integral
75—Basic Integral
76—Basic Integral
77—Basic Integral
78—Basic Integral
79—Basic Integral
80—Basic Integral
81—algebraic sub
=1.34933 u^2
82—algebraic sub
=0.3214 u^2
83—algebraic sub
84—algebraic sub
85—algebraic sub
86—algebraic sub
87—algebraic sub
88—algebraic sub
89—algebraic sub
90—algebraic sub
91—algebraic sub
92—algebraic sub
93—u substitution
94—u substitution
95—u substitution
96—trigonometric powers
97—trigonometric powers
98—trigonometric powers
99—trigonometric powers
(la otra respuesta con "cos" y signos contrarios)
100—trigonometric powers (even powers)
101—trigonometric powers (even powers)
102—trigonometric powers (even powers)
103—trigonometric powers
= −0.02864 u^2
104—trigonometric powers
105—trigonometric powers (even powers)
106—trigonometric powers
107—u substitution
108—u substitution
109—u substitution
110—u substitution
111—u substitution
112—u substitution
113—u substitution
114—u substitution
115—u substitution
116—u substitution
117—u substitution
(special case)
118—u substitution
119—u substitution
120—u substitution
121—u substitution
122—u substitution
123—u substitution
124—u substitution
125—u substitution
126—u substitution
127—u substitution
128—u substitution
129—u substitution
130—u substitution
131—u substitution
132—u substitution
133—u substitution
134—u substitution
135—u substitution
136—u substitution
137—u substitution
138—u substitution
139—trigonometric powers
140—trigonometric powers
141—trigonometric powers
= 0.53333 u^2
142—trigonometric powers
143—trigonometric powers
144—trigonometric powers
π/4 = 0.785398 u^2
145—trigonometric powers
146—trigonometric powers
147—trigonometric powers
148—trigonometric powers
149—trigonometric powers
π/16= 0.1963 u^2
150—trigonometric powers
π/8= 0.3926 u^2
151—partial fractions
A= 1/2
B= -1/10
C= 1/5 $partial fractions A= 1/2 B= -1/10 C= 1/5$ $partial fractions A= 1/2 B= -1/10 C= 1/5$
152—partial fractions
A= -1/5
B= 1/5 $partial fractions A= -1/5 B= 1/5$ $partial fractions A= -1/5 B= 1/5$
153—partial fractions
A= -1
B= 2
C= 3 $partial fractions A= -1 B= 2 C= 3$ $partial fractions A= -1 B= 2 C= 3$
154—partial fractions $partial fractions$ $partial fractions$
155—partial fractions
A= 2
B= -1 $partial fractions A= 2 B= -1$ $partial fractions A= 2 B= -1$
156—partial fractions
A= 1/2
B= -1/2
= -0.896 u^2 $partial fractions A= 1/2 B= -1/2 = -0.896 u^2$ $partial fractions A= 1/2 B= -1/2 = -0.896 u^2$
157—partial fractions
A= -1/2
B= 1/2 $partial fractions A= -1/2 B= 1/2$ $partial fractions A= -1/2 B= 1/2$
158—partial fractions
A= 1/3
B= -2/3 $partial fractions A= 1/3 B= -2/3$ $partial fractions A= 1/3 B= -2/3$
159—partial fractions
A= -2
B= 5 $partial fractions A= -2 B= 5$ $partial fractions A= -2 B= 5$
160—partial fractions
A= 5
B= -2 $partial fractions A= 5 B= -2$ $partial fractions A= 5 B= -2$
161—partial fractions
A= 1/6
B= -1/6 $partial fractions A= 1/6 B= -1/6$ $partial fractions A= 1/6 B= -1/6$
162—partial fractions
A= 1/10
B= -1/10 $partial fractions A= 1/10 B= -1/10$ $partial fractions A= 1/10 B= -1/10$
163—partial fractions
A= 5/8
B= 3/8 $partial fractions A= 5/8 B= 3/8$ $partial fractions A= 5/8 B= 3/8$
164—partial fractions
A= 1/15
B= 3/5
C= -2/3 $partial fractions A= 1/15 B= 3/5 C= -2/3$ $partial fractions A= 1/15 B= 3/5 C= -2/3$
165—partial fractions
A= -1/2
B= 1/2 $partial fractions A= -1/2 B= 1/2$ $partial fractions A= -1/2 B= 1/2$
166—partial fractions
A= -1/3
B= 1/3 $partial fractions A= -1/3 B= 1/3$ $partial fractions A= -1/3 B= 1/3$
167—partial fractions
A= 2/3
B= -1/3
[2/3ln(x+2)
-1/6ln(2x+1)+c] $partial fractions A= 2/3 B= -1/3 [2/3ln(x+2) -1/6ln(2x+1)+c]$ $partial fractions A= 2/3 B= -1/3 [2/3ln(x+2) -1/6ln(2x+1)+c]$
168—partial fractions
A= 12/7
B= -5/7 $partial fractions A= 12/7 B= -5/7$ $partial fractions A= 12/7 B= -5/7$
169—partial fractions
A= 6
B= -3/2
C= -7/2 $partial fractions A= 6 B= -3/2 C= -7/2$ $partial fractions A= 6 B= -3/2 C= -7/2$
170—partial fractions
A= -1/4
B= 19/8
C= 23/8 $partial fractions A= -1/4 B= 19/8 C= 23/8$ $partial fractions A= -1/4 B= 19/8 C= 23/8$
171—partial fractions
A= -1/4
B= 2
C= -7/4 $partial fractions A= -1/4 B= 2 C= -7/4$ $partial fractions A= -1/4 B= 2 C= -7/4$

Información

Descripción: Identificar el método de integración
Creado por: Ceci Mendoza
Visitas: 64
Valoración