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How to prove convergent function imply its derivative equals to zero?
Let $f\colon (0,\infty) \to\Bbb R$ be differentiable and let $A$ and $B$ be real numbers. Prove that if $f(t) \to A$ and $f′(t) \to B$ as $t \to \infty$ then $B = 0$.
Nov 27 '12 at 22:34
newest differential-operators convergence questions feed
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