State and prove the following theorem
1)- comparison test
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Answer:
Hint: Suppose that L>0 (a similar argument will deal with L<0).
Because limn→∞anbn=L, there is an N such that if n>N then
L2<anbn<3L2.
The above inequality follows from the definition of limit by taking ϵ=L2.
Now, as you expected, Comparison does it.
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