Ou então,
P = (1/2)*(3/4)*(5/6)*...*(99/100)
Q = (2/3)*(4/5)*(6/7)*...*(100/101)
Claramente, P Q ==
P^2 PQ = 1/101 ==
P 1/raiz(101) 1/raiz(100) = 1/10
Por outro lado,
R = (1/2)*(2/3)*(4/5)*...* (98/99), de modo que:
P R ==
P^2 PR = (1/2)*(1/100) = 1/200 ==
P 1/raiz(200) 1/raiz(225) =
Eh, nao ha incoerencia nenhuma, pois 1/15 =0,0666...
0,096849. Eu fiz conta errada
Artur
--- claudio.buffara [EMAIL PROTECTED]
wrote:
Ou então,
P = (1/2)*(3/4)*(5/6)*...*(99/100)
Q = (2/3)*(4/5)*(6/7)*...*(100/101)
Claramente, P Q ==
P^2 PQ = 1/101 ==
P 1/raiz(101)
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