The temperature in Edmonton, over the course of a year, can be approximated using the sinusoidal function t(x) = 16.11sin(0.51x-1.75)+9.14 where T represents the temperature in C and x represents the number of the month, where January 1st is month number 1, February 1st is month number 2, etc. What would the temperature in Edmonton be on August 1st?
The temperature in Edmonton, over the course of a year, can be approximated using the sinusoidal function t(x) = 16.11sin(0.51x-1.75)+9.14 where T represents the temperature in C and x represents the number of the month, where January 1st is month number 1, February 1st is month number 2, etc. What would the temperature in Edmonton be on August 1st?
Chapter6: Exponential And Logarithmic Functions
Section6.1: Exponential Functions
Problem 57SE: Repeat the previous exercise to find the formula forthe APY of an account that compounds daily....
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Sinusodial Functions
Transcribed Image Text:The temperature in Edmonton, over the course of a year, can be approximated using the
sinusoidal function t(x) = 16.11sin(0.51x-1.75)+9.14 where T represents the temperature
in C and x represents the number of the month, where January 1st is month number 1,
February 1st is month number 2, etc. What would the temperature in Edmonton be on
August 1st?
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