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Lim x* sen(1/x) when x goes to 0. I did and obtain 1, but, in the book, the answer is 0!
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Did you use a substitution?
Just keep in mind, if you perform the following substitution \[ u = \frac{1}{x} \] you want to change the limit that is being approached, in order to get the correct answer. When x approaches infinity, u goes to zero. Otherwise, use a Series representation.
Which is Series representation?
Do this is wrong? \[\lim_{x \to 0} \frac{sin(1/x)}{1/x}=1\]
0 is the answer
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that is not the answer. :( You can use the squeeze thm for this.
@rainaby .....Don't just give answers man.
no its simple see for any x sin(x) is finite and multiply it with 0 u get 0 as answer
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