During a certain flu epidemic, the total number T of patients diagnosed with the flu after d days is given in the table below. 10 15 20 35 41 47 53 59 (a) Check differences to show that these are linear data. T is a linear function. T is a not linear function. (b) What is the practical meaning of the slope? The slope represents the total number of cases each day. The slope represents the number of new cases per day. (c) Find the slope. (d) Use a formula to express T as a linear function of d. T = (e) What would you expect to be the total number of diagnosed flu case after 17 days? (Round your answer to the nearest whole number.) cases

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During a certain flu epidemic, the total number T of patients diagnosed with
the flu after d days is given in the table below.
10
15
20
T 35
41
47
53
59
(a) Check differences to show that these are linear data.
O Tis a linear function.
O Tis a not linear function.
(b) What is the practical meaning of the slope?
O The slope represents the total number of cases each day.
The slope represents the number of new cases per day.
(c) Find the slope.
(d) Use a formula to express T as a linear function of d.
T =
(e) What would you expect to be the total number of diagnosed flu cases
after 17 days? (Round your answer to the nearest whole number.)
cases
Transcribed Image Text:During a certain flu epidemic, the total number T of patients diagnosed with the flu after d days is given in the table below. 10 15 20 T 35 41 47 53 59 (a) Check differences to show that these are linear data. O Tis a linear function. O Tis a not linear function. (b) What is the practical meaning of the slope? O The slope represents the total number of cases each day. The slope represents the number of new cases per day. (c) Find the slope. (d) Use a formula to express T as a linear function of d. T = (e) What would you expect to be the total number of diagnosed flu cases after 17 days? (Round your answer to the nearest whole number.) cases
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