A vlogger receives a notification each day of how many views their vlog received that day. This fluctuates based on how long it has been since they posted their most recent story, which is about once a week. The function modeling their estimated daily view count is v (t) = 30 cos (²x) + 35. • What is the interpretation of fov (t) dt? • Find the value of fov (t) dt and illustrate it on a graph. Be sure to show your entire process computing this integral. Why is this knowledge useful for the vlogger, if they are trying to sell advertising space on their videos?
A vlogger receives a notification each day of how many views their vlog received that day. This fluctuates based on how long it has been since they posted their most recent story, which is about once a week. The function modeling their estimated daily view count is v (t) = 30 cos (²x) + 35. • What is the interpretation of fov (t) dt? • Find the value of fov (t) dt and illustrate it on a graph. Be sure to show your entire process computing this integral. Why is this knowledge useful for the vlogger, if they are trying to sell advertising space on their videos?
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Transcribed Image Text:A vlogger receives a notification each day of how many views their vlog received that day. This fluctuates based on how long it
has been since they posted their most recent story, which is about once a week. The function modeling their estimated daily
view count is v (t) = 30 cos (²x) + 35.
• What is the interpretation of fov (t) dt?
• Find the value of fov (t) dt and illustrate it on a graph. Be sure to show your entire process computing this integral.
Why is this knowledge useful for the vlogger, if they are trying to sell advertising space on their videos?
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