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suppose that X is bigger than 1 then
here you get bigger and bigger powers of
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here you get bigger and bigger powers of
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here you get bigger and bigger powers of
X which will grow to infinity and they
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X which will grow to infinity and they
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X which will grow to infinity and they
grow larger they grow large faster than
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grow larger they grow large faster than
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grow larger they grow large faster than
the numbers 2 3 4 5 6 - they grow
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the numbers 2 3 4 5 6 - they grow
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the numbers 2 3 4 5 6 - they grow
exponentially and these grow just are
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exponentially and these grow just are
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exponentially and these grow just are
they and these just grow linearly so
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they and these just grow linearly so
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they and these just grow linearly so
again the general term when X is bigger
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again the general term when X is bigger
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again the general term when X is bigger
than 1 the general term will go off to
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than 1 the general term will go off to
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than 1 the general term will go off to
infinity even though the function that
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infinity even though the function that
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infinity even though the function that
you're talking about log of net of 1
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you're talking about log of net of 1
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you're talking about log of net of 1
plus X is perfectly good so the the
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plus X is perfectly good so the the
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plus X is perfectly good so the the
power series is not good outside of the
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power series is not good outside of the
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power series is not good outside of the
radius of convergence it's just the fact
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