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Posted: **Thu Jul 14, 2022 4:34 pm**

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MATH101 Assignment 1: Problem 11 Evaluate the limit L=n→∞limi=1∑n6nπtan(24niπ). ANSWER: L= Hint: The limit represents the area below the graph of a function f(x) on an interval [0,b]. Find f and b, then evaluate ∫0bf(x)dx. (You may use an online tool to find the integral.)

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MATH101 Assignment 1: Problem 11 Evaluate the limit L=n→∞lim​i=1∑n​6nπ​tan(24niπ​). ANSWER: L= Hint: The limit represent

MATH101 Assignment 1: Problem 11 Evaluate the limit L=n→∞lim​i=1∑n​6nπ​tan(24niπ​). ANSWER: L= Hint: The limit represent

MATH101 Assignment 1: Problem 11 Evaluate the limit L=n→∞limi=1∑n6nπtan(24niπ). ANSWER: L= Hint: The limit represent

MATH101 Assignment 1: Problem 11 Evaluate the limit L=n→∞limi=1∑n6nπtan(24niπ). ANSWER: L= Hint: The limit represent