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Limit of sinx/x^(1/3) as x approaches 0 | Calculus 1 Exercises
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We evaluate the limit of sinx/cube root x by multiplying by x^(1/3)^2/x^(1/3)^2, which allows us to take a sinx/x out of the limit statement. As we know, the limit of sinx/x as x approaches 0 is 1!
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◉Textbooks I Like◉
★DONATE★
Thanks to Loke Tan, Raül Beienheimer, Matt Venia, Micheline, Doug Walker, Odd Hultberg, Marc, Shlome Ashkenazi, Barbora Sharrock, Mohamad Nossier, Rolf Waefler, Shadow Master, and James Mead for their generous support on Patreon!
Outro music is mine. You cannot find it anywhere, for now.
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