How Does Sediment Redistribution from Rivers Affect Earth's Angular Velocity?

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SUMMARY

The discussion centers on the impact of sediment redistribution from rivers, such as the Mississippi River, on Earth's angular velocity. It concludes that this redistribution likely slows the angular velocity due to the movement of mass farther from the axis of rotation, thereby increasing the moment of inertia. Additionally, the conversation addresses a physics problem regarding a person dropping from a rope, clarifying that she cannot start spinning after release due to having zero angular momentum initially.

PREREQUISITES
  • Understanding of angular momentum and moment of inertia
  • Basic knowledge of Earth's rotation and angular velocity
  • Familiarity with sediment transport processes in rivers
  • Concepts of physics related to free fall and rotational motion
NEXT STEPS
  • Research the relationship between sediment transport and Earth's rotational dynamics
  • Study the principles of angular momentum conservation in physics
  • Explore the effects of mass distribution on moment of inertia
  • Investigate real-world examples of sediment redistribution and its geophysical impacts
USEFUL FOR

Students studying physics, geophysicists, environmental scientists, and anyone interested in the effects of sediment transport on planetary dynamics.

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Homework Statement


"Many rivers, like hte Mississippi River, flow from north to south toward the equator. These rivers often carry a large amount of sediment that they deposit when entering the ocean. What effect does this redistribution of material have on the angular velocity of the earth? Why?"

"A person is hanging motionless from a vertical rope over a swimming pool. She let's go of the rope drops straight down. After letting go, is it possible for her to curl into a ball and start spinning? Justify your answer."


Thanks


Homework Equations





The Attempt at a Solution



First, I am guessing that the question refers to the Earth rotating about its axis, not revolving around the sun. If I am right on that part, would the effect be that it slows the angular velocity? The only reason I think that is the mass is moving farther away from the axis of rotation.

My guess is no because initially she has no angular velocity, meaning that she has not angular momentem. Thus, even if the moment of inertia changes, she will still have zero angular momentum.
 
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Correct, on both. For the first one, you might want to specifically mention the effect on the moment of inertia.
 

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