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there exists a postive integer N such that
N > log(E)/ log(1-r),
we have , 0
0 < 1-r <1,
=>
log(1-r) <0
=>
Nlog(1-r) < logE,
=>
log(1-r)^N
(1-r)^N
Solution
there exists a postive integer N such that
N > log(E)/ log(1-r),
we have , 0
0 < 1-r <1,
=>
log(1-r) <0
=>
Nlog(1-r) < logE,
=>
log(1-r)^N
(1-r)^N

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there exists a postive integer N such thatN log(E) log(1-r),w.pdf

  • 1. there exists a postive integer N such that N > log(E)/ log(1-r), we have , 0 0 < 1-r <1, => log(1-r) <0 => Nlog(1-r) < logE, => log(1-r)^N (1-r)^N Solution there exists a postive integer N such that N > log(E)/ log(1-r), we have , 0 0 < 1-r <1, => log(1-r) <0 => Nlog(1-r) < logE, => log(1-r)^N (1-r)^N