Consider the improper integrals 1 1 = ( =) = I x³ -dx II 1+x² + x4` 1 (a) Both improper integrals converge. (b) None of the improper integrals converges. (c) I converges and II does not converge. (d) I does not converge and II converges. dx x ³ (x − 1) ³ -dx.

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Chapter2: Second-order Linear Odes
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Consider the improper integrals
1
x³
1 - 1 =) =
I
-dx II:
1+x² + x4`
1
(a) Both improper integrals converge.
(b) None of the improper integrals converges.
(c) I converges and II does not converge.
(d) I does not converge and II converges.
dx
x³ (x − 1) ³
-dx.
Transcribed Image Text:Consider the improper integrals 1 x³ 1 - 1 =) = I -dx II: 1+x² + x4` 1 (a) Both improper integrals converge. (b) None of the improper integrals converges. (c) I converges and II does not converge. (d) I does not converge and II converges. dx x³ (x − 1) ³ -dx.
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