Question: Suppose that 0 < N < y 0 . Let b = (y 0 - N)/y 0 and let See the figure. Show the following.
Suppose that 0 0 . Let b = (y0 - N)/y0 and let
See the figure. Show the following.
(a) 0
(b) The lines y = 0 and y = N are horizontal asymptotes of the graph.
(c) The line x = (ln b)/k is a vertical asymptote of the graph.
(d) y(x) is decreasing on ((ln b)/k, ∞) and on (-∞, (ln b)/k).
(e) y(x) is concave upward on ((ln b)/k, ∞) and concave downward on (-∞, (ln b)/k).
y(x) = N 1-be-kx for all x # In b k
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a Since 0 N y 0 0 y 0 N and 0 y 0 so b 0 Also y 0 N y 0 so b Thus y N is a horizontal asymptote ... View full answer
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