f the new england patriots ( see the circled w ) chased after champ and tracked him down just before the other goal line . in the image below , each hash mark is equal to one yard : note too the the field is 51 ſyards wide . Part A How ca

Holt Mcdougal Larson Pre-algebra: Student Edition 2012
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Author:HOLT MCDOUGAL
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Chapter12: Angle Relationships And Transformations
Section12.1: Angle Relationships
Problem 44E
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during the 2005 divisional playoff game between the denver broncos and the new england patriots , bronco player champ bailey intercepted tom brady around the goal line ( see the circled b ) . he ran the ball nearly all the way to other goal line . ben watson of the new england patriots ( see the circled w ) chased after champ and tracked him down just before the other goal line . in the image below , each hash mark is equal to one yard : note too the the field is 51 ſyards wide . Part A How can you use the diagram and the Pythagorean Theorem to find approximately how many yards Ben Watson ran to track down Champ Bailey ?

**Running on the Football Field Task**

During the 2005 Divisional Playoff game between The Denver Broncos and The New England Patriots, Broncos player Champ Bailey intercepted Tom Brady around the goal line (see the circled B). He ran the ball nearly all the way to the other goal line. Ben Watson of the New England Patriots (see the circled W) chased after Champ and tracked him down just before the other goal line.

In the image below, each hash mark is equal to one yard. Note too the field is 51⅓ yards wide.

**Diagram Explanation:**
The image shows a football field with each yard marked. The field is oriented horizontally, with "PATRIOTS" and "BRONCOS" labeled on each end zone. 

- **Champ Bailey's Path:** Shown as a horizontal line from his interception point near the Patriots’ goal line across the field.
  
- **Ben Watson's Path:** Represented as a diagonal line from Watson's starting point near the opposite sideline, cutting across the field, and meeting Bailey near the Broncos’ end zone.

**Part A:**
How can you use the diagram and the Pythagorean Theorem to find approximately how many yards Ben Watson ran to track down Champ Bailey?

Note: The task involves applying the Pythagorean Theorem to calculate the diagonal distance Ben Watson covered across the field, using the dimensions provided.
Transcribed Image Text:**Running on the Football Field Task** During the 2005 Divisional Playoff game between The Denver Broncos and The New England Patriots, Broncos player Champ Bailey intercepted Tom Brady around the goal line (see the circled B). He ran the ball nearly all the way to the other goal line. Ben Watson of the New England Patriots (see the circled W) chased after Champ and tracked him down just before the other goal line. In the image below, each hash mark is equal to one yard. Note too the field is 51⅓ yards wide. **Diagram Explanation:** The image shows a football field with each yard marked. The field is oriented horizontally, with "PATRIOTS" and "BRONCOS" labeled on each end zone. - **Champ Bailey's Path:** Shown as a horizontal line from his interception point near the Patriots’ goal line across the field. - **Ben Watson's Path:** Represented as a diagonal line from Watson's starting point near the opposite sideline, cutting across the field, and meeting Bailey near the Broncos’ end zone. **Part A:** How can you use the diagram and the Pythagorean Theorem to find approximately how many yards Ben Watson ran to track down Champ Bailey? Note: The task involves applying the Pythagorean Theorem to calculate the diagonal distance Ben Watson covered across the field, using the dimensions provided.
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