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The table shows the normal daily high temperatures in Honolulu, Hawaii, $T$ (in degrees Fahrenheit) for month $t,$ with $t=1$ corresponding to January.

(a) Use a graphing utility to create a scatter plot of the data.

(b) Find a sine model for the temperatures.

(c) Use a graphing utility to plot the data and graph the model in the same viewing window. How well does the model fit the data?

(d) What term in the model you found in part (b) gives the average normal daily high temperature? What is the temperature?

(c) Use a graphing utility to describe the months in which the normal daily high temperature is above $86^{\circ} \mathrm{F}$

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Campbell University

Oregon State University

Harvey Mudd College

Numerade Educator

we have given the table. I'm showing you. So now here is the table. The table. So that normal daily high temperature in Honolulu, Hawaii, T in degrees Fahrenheit, Temperature related, flooded, hyped, and four months D. So here is the month B minus one. So, de with the venison corresponding to January, so now equals to one. Here, Jen. So this is the fare and so on. So visitor December And now we have to make a scatter plot. So for this here we have to make a graph. So this is the graph. And here, when they represent here. So this is the 1234 So one representative, 80.1. So this is the 0.80 point one. And then it did 80.2. So quite increasing and then 81.2. So this is here and that 82 point I'm here doing it for the four that is here, 82.7. So this is the 85 and 90. So this is 82 word seven and then 84 16 and then a diesel in and then 87.9 and then 88.6 services here. And then it this explains selling somewhere here and then 83.9. So this is here and then 81.2. So this is here. So this is the way Lucas pointing for the is get a lot. So this is like this. So this we have made. So now put this value and good a site sign on graphing calculator. Put this value to sign funds and then you're graphing calculator, so Johnson will be off. Y equals two IHS side X.