Q(C) = Ecf(x), For every one-dimensional set C, define the function where f(x) = ()(G)", x = 0, 1,2, .., zero elsewhere. If C1 = {x : x = 0,1, 2, 3} and C2 = {x : x = 0, 1,2, .}, find Q(C1) and Q(C2). Hint: Recall that S, = a + ar + ...+ ar"-1 = a(1 Рr")/(1 Рr) and, hence, it follows that lim,n° Sn = a/(1 Рr) provided that |r| < 1. 7. ....

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Q(C) = Ecf(x),
{x : x = 0,1, 2, 3}
For every one-dimensional set C, define the function
where f(x) = ( O', x = 0, 1, 2, ..., zero elsewhere. If C1
and C2 = {x : x = 0, 1, 2,...}, find Q(C1) and Q(C2).
Hint: Recall that S
follows that lim,° Sn = a/(1 Рr) provided that |r| < 1.
7.
= a + ar +…+ ar"-1
a(1 – r")/(1 – r) and, hence, it
Transcribed Image Text:Q(C) = Ecf(x), {x : x = 0,1, 2, 3} For every one-dimensional set C, define the function where f(x) = ( O', x = 0, 1, 2, ..., zero elsewhere. If C1 and C2 = {x : x = 0, 1, 2,...}, find Q(C1) and Q(C2). Hint: Recall that S follows that lim,¬∞ Sn = a/(1 – r) provided that |r| < 1. 7. = a + ar +…+ ar"-1 a(1 – r")/(1 – r) and, hence, it
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