I already have another question on #15. Is there a way to know algebraically that it doesn't exist, or do I just have to graph it?
depends largely on #15
Oh sorry xD http://cdn.kutasoftware.com/Worksheets/Calc/01%20-%20Limits%20at%20Infinity.pdf
Really sorry about that
And 16 too
15 aint got no limit because cosine is periodic, goes from -1 to 1 infinitely often
16 no limit for the same reason in fact that expression is undefined infinitely often
But its cosine (2x)
And not just cos (x). I am really confused. Do you just have to know this stuff?
@Hero
You should listen to @satellite73. He knows what he's talking about.
No, I don't doubt that, he just logged off
And I didn't understand how he knows that
Look at the graph: https://www.desmos.com/calculator/axjc7ugwky Does it look like it approaches anything as x gets larger?
I'm not allowed to use the graph
Thats the issue
You'll need to familiarize yourself with the basic graphs of such functions.
OH I get it now. So any function that oscillates does not have a limit at infinity or negative infinity?
I don't really understand that
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