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2. Consider the function f defined by f(x)=(e^X)cosx with domain[0,2pie] . a. Find the absolute maximum and minimum values of f...Asked by Yoona
2. Consider the function f defined by f(x)=(e^X)cosx with domain[0,2pie] .
a. Find the absolute maximum and minimum values of f(x)
b. Find the intervals on which f is increasing.
c. Find the x-coordinate of each point of inflection of the graph of f.
a. Find the absolute maximum and minimum values of f(x)
b. Find the intervals on which f is increasing.
c. Find the x-coordinate of each point of inflection of the graph of f.
Answers
Answered by
Steve
first, it's pi, not pie
f = e^x cosx
f' = e^x (cosx - sinx)
f'' = -2e^x sinx
max/min where f' = 0 and f'' not zero
f increasing where f' > 0
inflection at f'' = 0
Come back if you get stuck and show us what happened.
f = e^x cosx
f' = e^x (cosx - sinx)
f'' = -2e^x sinx
max/min where f' = 0 and f'' not zero
f increasing where f' > 0
inflection at f'' = 0
Come back if you get stuck and show us what happened.
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