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0 votes
4. ∫ 0

2

e x
+ x 2
+1
1

dx 5. ∫ −5
−2

7e y
+ y
2

dy 6. ∫ 4
π

3
x


2sec 2
(w)−8csc(w)cot(w)dw

1 Answer

0 votes

Answer:

Explanation:

Let y=∑ n=0

[infinity]

c n

x n

. Substitute this expression into the following differential equation and simplify to find the recurrence relations. Select two answers that represent the complete recurrence relation. 2y ′

+xy=0 c 1

=0 c 1

=−c 0

c k+1

= 2(k−1)

c k−1

,k=0,1,2,⋯ c k+1

=− k+1

c k

,k=1,2,3,⋯ c 1

= 2

1

c 0

c k+1

=− 2(k+1)

c k−1

,k=1,2,3,⋯ c 0

=0

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