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Find the range: Let f(x)=1/sqrt(x−5)
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this is not quite correct mrb
woops, your right ignore my last post
f(x) must be greater than 0, because you can get sqrt(x-5) arbitrarily close to 0
domain is (5, +infinity) As the x-values get bigger without bound, the denominator follows, therefore the frac gets very close to 0, but it never equals it. As the x-values get closer and closer to 5, from the right of 5, the denominator will get smaller and smaller approaching 0, so the fraction will go to +infinity. Thus, the range is (0, +infinity)
the graph has whats know as a vertical asymptote at x=5 and a horizontal asymptote of y=0 (the x-axis). see attached graph
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