Question: Given that which of the following limits are indeterminate forms? For those that are not an indeterminate form, evaluate the limit where possible. lim f(x)
lim f(x) = 0 lim g(x) = 0 lim h(x) = 1 %3D lim q(x) = 0 lim p(x) = 0 f(x) 1. (a) lim 9(x) f(x) (b) lim a p(x) h(x) (c) lim x-a p(x) p(x) (d) lim -a f(x) ) p(x) (e) lim -a g(x) 2. (a) lim [f(x)p(xr)] (c) lim [p(x)q(x)] (b) lim [h(x)p(x)] 3. (a) lim [f(x) - p(x)] (b) lim [p(x) q(x)] (c) lim [p(x) + q()] x-a 4. (a) lim [f(x] (b) lim [f(x)]* (c) lim [h(x)]l (d) lim [p(x)] (f) lim p(x) (e) lim [p(x)]
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1 a lim b lim fx 0 because the numerator approaches 0 while the denominator becomes large za px fx g... View full answer
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