Exercise #5: A hot liquid is cooling in a room whose temperature is constant. Its temperature can be modeled using the exponential function shown below. The temperature, T, is in degrees Fahrenheit and is a function of the number of minutes, m, it has been cooling. -0.03m T(m)=101e +67 (b) How do you interpret the statement that (a) What was the initial temperature of the water at m= 0. Do without using your calculator. T(60)=83.7? -0,03m

Big Ideas Math A Bridge To Success Algebra 1: Student Edition 2015
1st Edition
ISBN:9781680331141
Author:HOUGHTON MIFFLIN HARCOURT
Publisher:HOUGHTON MIFFLIN HARCOURT
Chapter6: Exponential Functions And Sequences
Section6.4: Exponential Growth And Decay
Problem 5E
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A)
Exercise #5: A hot liquid is cooling in a room whose temperature is constant. Its temperature can be modeled
using the exponential function shown below. The temperature, T, is in degrees Fahrenheit and is a function of
the number of minutes, m, it has been cooling.
T(m)=101e
-0.03m
+ 67
(b) How do you interpret the statement that
(a) What was the initial temperature of the water at
m=0. Do without using your calculator.
T(60)=83.7?
-0,03m
Transcribed Image Text:Exercise #5: A hot liquid is cooling in a room whose temperature is constant. Its temperature can be modeled using the exponential function shown below. The temperature, T, is in degrees Fahrenheit and is a function of the number of minutes, m, it has been cooling. T(m)=101e -0.03m + 67 (b) How do you interpret the statement that (a) What was the initial temperature of the water at m=0. Do without using your calculator. T(60)=83.7? -0,03m
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