During a Mutant League Football game, K.T. Slayer, a 71.6 kg linebacker, is running toward the sidelines at 6.88 m/s to catch Bones Jackson, a 89.2 kg running back, who is sprinting at 9.08 m/s toward the endzone. When Slayer reaches Jackson, he wraps his arms around him for a tackle; as a result of the collision, both players momentarily leave the ground and go out-of-bounds. Given the players are running perpendicular to each other right before the collision, at what speed (in m/s) will they fly out of bounds?

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Chapter1: Units, Trigonometry. And Vectors
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**Understanding Momentum and Collision in Sports**

During a Mutant League Football game, K.T. Slayer, a 71.6 kg linebacker, is running toward the sidelines at 6.88 m/s to catch Bones Jackson, an 89.2 kg running back, who is sprinting at 9.08 m/s toward the endzone.

When Slayer reaches Jackson, he wraps his arms around him for a tackle; as a result of the collision, both players momentarily leave the ground and go out-of-bounds.

Given that the players are running perpendicular to each other right before the collision, at what speed (in m/s) will they fly out of bounds?

---

This problem involves the conservation of momentum and the Pythagorean theorem to determine the resultant speed after the collision. Given their pre-collision velocities and masses, the solution can be computed using the principles of physics.

No graphs or diagrams are accompanying this problem statement, but visualizing their perpendicular paths and using vector addition can help in understanding the outcome of their combined motion post-collision.
Transcribed Image Text:**Understanding Momentum and Collision in Sports** During a Mutant League Football game, K.T. Slayer, a 71.6 kg linebacker, is running toward the sidelines at 6.88 m/s to catch Bones Jackson, an 89.2 kg running back, who is sprinting at 9.08 m/s toward the endzone. When Slayer reaches Jackson, he wraps his arms around him for a tackle; as a result of the collision, both players momentarily leave the ground and go out-of-bounds. Given that the players are running perpendicular to each other right before the collision, at what speed (in m/s) will they fly out of bounds? --- This problem involves the conservation of momentum and the Pythagorean theorem to determine the resultant speed after the collision. Given their pre-collision velocities and masses, the solution can be computed using the principles of physics. No graphs or diagrams are accompanying this problem statement, but visualizing their perpendicular paths and using vector addition can help in understanding the outcome of their combined motion post-collision.
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