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Limit of x*sin(1/x) as x approaches Infinity | Calculus 1 Exercises
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We show the limit of xsin(1/x) as x goes to infinity is equal to 1. This means x*sin(1/x) has a horizontal asymptote of y=1. We'll also mention the limit with x at negative infinity, which is found in the same way and is also equal to 1. To figure this all out, we'll give 1/x a different name, and see that we actually have a limit in the form sin(x)/x with x approaching 0, which is a fundamental trigonometric limit equal to 1! #Calculus1
What other horizontal asymptotes/limits at ∞ would you like to see?
Proof for Limit of sin(x)/x: (coming soon):
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Thanks to Robert Rennie, Barbara Sharrock, and Rolf Waefler for their generous support on Patreon!
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What other horizontal asymptotes/limits at ∞ would you like to see?
Proof for Limit of sin(x)/x: (coming soon):
★DONATE★
Thanks to Robert Rennie, Barbara Sharrock, and Rolf Waefler for their generous support on Patreon!
Follow Wrath of Math on...
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