b.) Plot the data along with the exponential model. 60t 40+ 30+ - App slore 23 6 7 8 c.) What probability does the model give of gaining a first down for fourth down and 10 yards to go? Note: The actual probability is 28%. As given D=10 P=74.955*(0.893)^10 = 24.17% The model gives 24.17% of gaining a first down for fourth down and 10 yards to go.

Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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b.) Plot the data along with the exponential model.
60t
40+
30+
- App slore
23
6 7 8
c.) What probability does the model give of gaining a first down for fourth down and 10 yards to go? Note:
The actual probability is 28%.
As given D=10
P=74.955*(0.893)A10 = 24.17%
The model gives 24.17% of gaining a first down for fourth down and 10 yards to go.
Transcribed Image Text:b.) Plot the data along with the exponential model. 60t 40+ 30+ - App slore 23 6 7 8 c.) What probability does the model give of gaining a first down for fourth down and 10 yards to go? Note: The actual probability is 28%. As given D=10 P=74.955*(0.893)A10 = 24.17% The model gives 24.17% of gaining a first down for fourth down and 10 yards to go.
Problem 6 §4.4: First Down! The following table shows the probability P, as a percentage, of a
college football team converting on fourth down (when not goal to go) versus the distance D, in yards, to
the first-down marker.
D = distance, P = probability (%)
in yards
1
70
2
60
53
4
46
5
41
6
37
7
34
32
a. Use an exponential regression to model the data.
The exponential model is P(D) = 74.955 * (0.893)^D.
3.
Transcribed Image Text:Problem 6 §4.4: First Down! The following table shows the probability P, as a percentage, of a college football team converting on fourth down (when not goal to go) versus the distance D, in yards, to the first-down marker. D = distance, P = probability (%) in yards 1 70 2 60 53 4 46 5 41 6 37 7 34 32 a. Use an exponential regression to model the data. The exponential model is P(D) = 74.955 * (0.893)^D. 3.
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