how to find asymptotes of a tangent function：2.3
2.3
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Find the Asymptotes y=tan(x)
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Set the inside of the tangent function x equal to π2 . The basic period for y=tan(x) y = tan ( x ) will occur at (−π2,π2) ( - π 2 , π 2 ) , where −π2 and π2 are vertical asymptotes. Find the period π|b| to find where the vertical asymptotes exist. The abs
Graph the Asymptote of a Tangent Function
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The asymptotes for the graph of the tangent function are vertical lines that occur regularly, each of them π, or 180 degrees, apart.
How do I find the vertical asymptotes of tan?
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So one vertical asymptote would be 5x = 90, since 5x is what you're taking the tan of, and you should be able to work out a pattern from here.
How do you find the asymptotes for f( x ) = tan(x)?
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tanx has vertical asymptotes at x=(π2)+nπ. Explanation: Determine the values of x for which tanx doesn't exist. Recall that tanx=sinxcosx.
How do you find the asymptotes on a tan graph?
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The best way is finding the midpoint between two periods or since tan(ax+b) = sin(ax+b)/cos(ax+b), and asymptote is when x is undefined.
How do you find vertical asymptote of tangent?
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I assume that you are asking about the tangent function, so tan theta. The vertical asymptotes occur at the NPV's: theta=pi/2+n pi, n in ZZ.