gence of a sequence, prove that the following statements are true. (a) lim 2n+1 5n+4 nx (b) lim 2² n³+3 n4x = = }; 0; Using the definition of conver- (c) lim sin(²) = 0. n4x

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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gence of a sequence, prove that the following statements are true.
(a) lim 2n+1
5n+4
n→∞
(b) lim 2n2
n→∞
n³+3
=
=
GAIN
};
-0%
Using the definition of conver-
sin(n²) = 0.
(c) lim sin(n²)
³√n
n→∞
Transcribed Image Text:gence of a sequence, prove that the following statements are true. (a) lim 2n+1 5n+4 n→∞ (b) lim 2n2 n→∞ n³+3 = = GAIN }; -0% Using the definition of conver- sin(n²) = 0. (c) lim sin(n²) ³√n n→∞
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