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In a 24-hour period, a human's body temperature will vary ab When at rest (usually at night), the body conserves heat and the body temperature drops. During activity (usually in the daytime), the body produce heat and the body temperature rises. This situation can be modelled by the periodic function y T temperature in degrees Fahrenheit and x represents time, with x=0 corresponding to 12 A.M. 1.8 sin(x) + 98.6 where y represents the bod 1. Find the derivative of y = 1.8 sin³ (x) + 98.6. (3)

In a 24-hour period, a human's body temperature will vary ab When at rest (usually at night), the body conserves heat and the body temperature drops. During activity (usually in the daytime), the body produce heat and the body temperature rises. This situation can be modelled by the periodic function y T temperature in degrees Fahrenheit and x represents time, with x=0 corresponding to 12 A.M. 1.8 sin(x) + 98.6 where y represents the bod 1. Find the derivative of y = 1.8 sin³ (x) + 98.6. (3)

Advanced Engineering Mathematics
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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In a 24-hour period, a human's body temperature will vary about 3 degrees. When at rest (usually at night), the body conserves heat and the body temperature drops. During activity (usually in the daytime), the body produce heat and the body temperature rises. This situation can be modelled by the periodic function y 1.8 sin(x) + 98.6 where y represents the bod- temperature in degrees Fahrenheit and x represents time, with = 0 corresponding to 12 A.M. 1. Find the derivative of y = 1.8 sin' (x) +96 98.6. (3)
Transcribed Image Text:In a 24-hour period, a human's body temperature will vary about 3 degrees. When at rest (usually at night), the body conserves heat and the body temperature drops. During activity (usually in the daytime), the body produce heat and the body temperature rises. This situation can be modelled by the periodic function y 1.8 sin(x) + 98.6 where y represents the bod- temperature in degrees Fahrenheit and x represents time, with = 0 corresponding to 12 A.M. 1. Find the derivative of y = 1.8 sin' (x) +96 98.6. (3)
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