The reason behind for finding lim x → ∞ [ p ( x ) q ( x ) ] by using the rule “If the degree of p ( x ) is less than the degree of q ( x ) , the limit is 0”.
The reason behind for finding lim x → ∞ [ p ( x ) q ( x ) ] by using the rule “If the degree of p ( x ) is less than the degree of q ( x ) , the limit is 0”.
To explain: The reason behind for finding
limx→∞[p(x)q(x)] by using the rule “If the degree of
p(x) is less than the degree of
q(x), the limit is 0”.
(b)
To determine
To explain: The reason behind finding
limx→∞[p(x)q(x)] by using the rule “If the degree of
p(x) is equal to the degree of
q(x), the limit is
AB, where A and B are the leading coefficients of
p(x) and
q(x), respectively”.
(c)
To determine
To explain: The reason behind finding
limx→∞[p(x)q(x)] by using the rule “If the degree of
p(x) is greater than the degree of
q(x), the limit is
∞ or −∞”.
Calculus with Applications Plus MyLab Math with Pearson eText -- Access Card Package (11th Edition) (Lial, Greenwell & Ritchey, The Applied Calculus & Finite Math Series)
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