54. Let A, a) UA₁. i=1 -2, -1, 0, 1, ..., i}. Find n b) i=1 A¡.

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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I really need help understanding these union and intersection questions, it's really difficult for me to understand. I would really appreciate if you're able to explain the intersection more...

54. Let A; = {..., —2, –1, 0, 1,..., i}. Find
12
b)
a) UA¡.
i=1
i=1
A₁.
Transcribed Image Text:54. Let A; = {..., —2, –1, 0, 1,..., i}. Find 12 b) a) UA¡. i=1 i=1 A₁.
56. Find U₁A, and A; if for every positive integer i,
a) A = {i, i+ 1, i+2,...}.
b) A, = {0, i).
c) A = (0, i), that is, the set of real numbers x with
0 < x <i.
d) A = (i, co), that is, the set of real numbers x with
x > i.
Transcribed Image Text:56. Find U₁A, and A; if for every positive integer i, a) A = {i, i+ 1, i+2,...}. b) A, = {0, i). c) A = (0, i), that is, the set of real numbers x with 0 < x <i. d) A = (i, co), that is, the set of real numbers x with x > i.
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