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I'm trying to evaluate the following definite integral but am unsure how to handle the absolute value efficiently over the given interval Any hints on finding the points where the expression inside
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Operation precedence is not a needed concept One might argue that the correct precedence is none at all Just write things in Polish (prefix), or Reverse Polish (postfix) notation It's not like you'd stop doing Boolean Algebra if you did this As Henning Makholm alludes to in his answer, operation precedence varies significantly between different contexts So, who's the author using the
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This result can be obtained using double integrals with polar coordinates, among other things, but I'm particularly interested in evaluating this integral using power series
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When evaluating a limit expression, how do we know whether to evaluate the Right hand limit and left hand limit separately OR evaluate the "two-sided-limit"?
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