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checking my answer: lim->5+ (3x)/(5-x). I think it's equal to -infinity
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I found my answer by plugging in 5.1, 5.01, 5.001. Is there a better method?
assuming it's correct :)
This is how I usually do it. And yes, your answer is correct. When lim x->5+ f(x) = 3x/(5-x) x approaches something slightly greater than 5 Thus, if we take any small, positive value 'h' approaching zero. Then x we can also say that x approaches 5+h. Thus we can also write the limit like this \[\lim_{h \rightarrow 0}~~~ [\frac{3(5+h)}{5-(5+h)}]\] When you calculate that, you'll get infiniti.
ok cool, thanks :)
You're welcome. :)
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