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Applying mathematical induction, one can easily show that it is true for every k.
Applying mathematical induction, one can easily show that it is true for every t.
By mathematical induction, one can obtain (P t geq0) for any positive integer n and (tin[ntau, (n+1 tau]).
In a similar manner as with Theorem 2.1 applying mathematical induction, one can easily show that it is true for every t.
In a similar manner as Theorem 1, applying mathematical induction, one can easily show that it is true for every k.
By mathematical induction, one can show that the sequence ({v_{n}}_{n=1}^{infty}) satisfies v_{n+1}(t ge v_{n}(t), quadforall tin J, n=0,1,2,ldots.
Similar(53)
Here mathematical induction on n is utilized.
It is easily proved, using the mathematical induction on.
We use mathematical induction on n to prove lemma.
We use mathematical induction on n and t.
We proceed by mathematical induction on β.
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