Trevor Lawrence and Dede Westbrook will be new teammates on the Jacksonville Jaguars this year. They are practicing out routes on the field. Trevor stands at the end line (Point T). Dede (Point D) begins his route down the center line of the field. Out routes dictate a receiver runs for a designate distance then turns at a 90˚ angle running directly towards the sideline.

Use your drawing tools to trace an out route Dede could run

Take a screen shot of Dede's out route pattern, and attach it to the Google Doc assignment

Draw four more out routes a receive could run. Each out route will need a new point along the center line of the field.

Take a screen shot of all five out routes in your drawing, and attach it to the Google Doc assignment.

Trevor and Dede now practice running the same distance down the field. They run the same distance down the field for two consecutive turns, after the first turn he turns left toward the sideline. At the second turn he turns right towards the sideline

[color=#ff0000]Use the sketch tools to draw a complete set of out routes. [br][br]A complete set means running an out route toward the top sideline and an out route of the same distance from the quarterback to the bottom sideline.[/color]

[color=#ff0000]Use a dotted line segment to represent the ball being thrown from Trevor to Dede[/color]

[color=#ff0000]Take a screen shot of Dede's complete set of out routes, and attach the image to the Google Doc[/color]

[color=#ff0000]List three observations which appear in the complete set of out routes[/color]

[color=#0000ff]Use the sketch tools to draw two more complete sets of out routes[/color]

[color=#0000ff]Take a screen shot of Dede's complete set of out routes, and attach the image to the Google Doc[/color]

[color=#0000ff]Answer questions 2b and 2c in the Google Doc[br][br]2b) Do your observations in question 2a still hold after drawing two more complete sets? List the observations which still apply, and any observations that no longer apply[br][br]2c) Are the two triangles in a complete set congruent? Explain your reasoning[/color]