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Show that the function sin(x^3+7x+1) is continuous everywhere. It said to use a specific theorem, but the theorem they listed to use was in a total different chapter and was irrelevant to the problem whatsoever, so I was wondering is there any theorem out there able to prove that function?
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Now that I take a look at the theorem the book shows, it might have some connection, the theorem says If the function g is continuous everywhere and the function f is continuous everywhere, then the composition f of g is continuous everywhere.
If that makes any sense that is. Lol
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