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I need to write a formula f(x) for a rational formula using the following: vertical asymptotes x=-2 and x=4; horizontal asymptotes y=5
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x=-2 and x=4 are the vertical asymptotes so x+2 and x-4 are in the denominator Horizontal asymptote =5 so in the numerator will have 5, but still the function is not complete Let's write what we have \[\frac{5}{(x+2)(x-4)}\] Now if x--->\(\infty\) y---> 5 if we take x^2 from denominator , we'll need it to get cancelled , so that y tends to a finite value so \[y=\frac{5x^2}{(x+2)(x-4)}\]
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