I need help on a question please.
Shannon is managing a small zoo and has been analyzing the attendance data. Shannon has found that the number of visitors increases exponentially as the temperature increases. Shannon has also found a linear equation that models the number of people who leave the park early depending on the temperature. Describe how Shannon can combine these two functions into a new function and explain what that function would predict.
@triciaal
I kinda lost with what the second function really telling us. Say it is any linear equation y=mx+b is it x=Temperature, y=number of visitors OR is it x=time of the day, y=Temperature. (or am I overworking myself?)
by the second given linear function if `x=time of the day` and `y=Temperature` ------------------------------------- `number of visitors increases exponentially as the temperature increases` THIS ^ can be given by ban exponential function \(f(x)=a({\rm b})^x\) x is the temperature, y is the number of visitors. ------------------------------------- ``` linear equation that models the number of people who leave the park early depending on the temperature. ``` THIS ^ can be given by \(g(x)={\rm c}x\). x is the time of the day, y is the temperature. --------------------------------------- then f( g(x) ) would be giving as the number of visitors (the y), at a certain time of the day (the x).
that is my look.... I could be wrong.
The parts that if confusing me is "how Shannon can combine these two functions into a new function and explain what that function would predict"
@triciaal can you help me
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