Question: 4(f) lim ( #2+_) = -. See L16, Example (iii). 4(g) lim sin (23) = 0, see L16, Example (iv) on p 8 of the

4(f) lim ( #2+_) = -. See L16, Example (iii).
4(f) lim ( #2+_) = -. See L16, Example (iii). 4(g) lim sin (23) = 0, see L16, Example (iv) on p 8 of the PDF. 5(a) f(z) = z2 and g(2) = -. Explain why this is a counterexample. Note: there are many more valid examples. 5(b) f(z) = 13 and g(@) = . Explain why this is a counterexample. Note: there are many more valid examples. 5(c) f(x) = 13 and g(z) = z. Explain why this is a counterexample. Note: there are many more valid examples. 5(d) f(z) = 2x and g(z) = z. Explain why this is a counterexample. Note: there are many more valid examples. 6. Assume that y = 5 is a horizontal asymptote of y = f(2). Then lim mr +32+6 my + 3+6 =bor lim 1 0 m _ 28_ 123 7:3 =0. Compute the limits to show that m = _35

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