Side of tide due to moon and sun's gravitational pull

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Discussion Overview

The discussion revolves around the phenomenon of tides caused by the gravitational pull of the moon and the sun on Earth. Participants explore the mechanics behind why high tides occur on both the side of Earth facing the moon and the opposite side, addressing concepts of gravitational forces and inertia.

Discussion Character

  • Exploratory
  • Technical explanation
  • Conceptual clarification
  • Debate/contested

Main Points Raised

  • One participant questions why there is a high tide on the opposite side of the Earth when the moon and sun are aligned, seeking clarification on the forces at play.
  • Another participant explains that the gravitational attraction of the sun and moon pulls the Earth and water equally, but due to inertia, the Earth lags behind the water on the moon side.
  • A participant suggests that if the water is lagging, it should be at a 90-degree angle to the tide created by the moon, questioning why it is directly opposite instead.
  • One response breaks down the components of the system, indicating that the gravitational pull decreases with distance, affecting the water on the far side differently than that on the near side.
  • Another participant expresses confusion about why the water on the far side bulges outward instead of remaining flat against the Earth, despite feeling less gravitational pull.
  • Further clarification is provided that inertia causes the water to lag behind as the Earth moves, leading to the observed bulge on the far side.
  • A participant summarizes that the high tide on the far side is due to the Earth being pulled away from the ocean on that side, reiterating earlier points made in the discussion.

Areas of Agreement / Disagreement

Participants express various interpretations of the tidal phenomenon, with some agreeing on the role of inertia and gravitational pull, while others seek further clarification on specific mechanics. The discussion does not reach a consensus, as multiple viewpoints and explanations are presented.

Contextual Notes

Participants acknowledge the complexity of the topic, with some expressing difficulty in understanding the concepts involved. There are indications of varying levels of knowledge among participants, which may affect the clarity of explanations.

Who May Find This Useful

This discussion may be useful for students preparing for tests on gravitational effects and tides, as well as those interested in understanding the mechanics of tidal forces in a simplified manner.

ChaosMath
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Hi everyone, sorry if I'm new to this and this subject have already been posted, but i have a test tomorrow, and i need help.
The question is that when the sun, the moon, and the Earth are in a straight line, with the moon is in between the sun and the earth. It is reasonable to think that the water would be pulled towards the sun and moon, but in my textbook, a diagram shows the on the other side of the earth, there is also a high tide. Why would the water also bugle out on the other side? What force is acting upon it to make it bugle out?
PS I asked my science teacher and she told me to wait until gr.11 physics, but the test is tomorrow! any help would be greatly appreciated.
 
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ChaosMath said:
Why would the water also bugle out on the other side? What force is acting upon it to make it bugle out?
The gravitational attraction of the sun/moon pulls the Earth and the water equally. Because there is inertial involved, however, the Earth lags a little behind the moon-side water, and the dark-side water lags behind both.

edit: for clarification; I shouldn't have said that it's equal in that statement, because it sort of gives the wrong impression to what follows. I meant that it's uniform and in accordance with gravitational laws. The 'lag' is because of the inverse-square law, which means that each component of the question (#1 water mass/Earth/#2 water mass) experiences a different amount of pull and reacts accordingly, as opposed to behaving as a unit. I'm sorry that I didn't state it better the first time.
 
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If it is lagging behind, shouldn't it be at about 90 degrees to the tide created by the moon? Why would it be directly across from the moon-created tide?

edit after I saw your: you happened to confuse me even more, I'm only a slightly-above average grade eight, would you be so kind as to explain it in simpler words?
 
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Sorry. :redface:
What you have to do is to think of the three components separately. First you have the water that's on the same side of Earth as the moon. Call that w1. Then you have the Earth itself, which is a little farther away from the moon. Finally, there is the water on the side farthest from the moon (w2).
I'm going to ignore the sun completely, because the same thing applies with any lunar tide. It doesn't matter where the sun is.
Gravitational pull decreases as the square of the distance between centres of the 2 masses involved. For the sake of simplicity, let's say that w1 is distance (d) away from the moon. It will feel 1 lunar gravity (lg) of pull. Earth is d+1 away, and so experiences less pull. The far ocean w2 is d+2 away, and so feels the least pull of all.
 
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Ok, I understand everything you just said. But if w2 feels the least pull, it is still being pulled toward the moon and the sun(assuming when they are in line and in the same direction) why would it bugle outward instead of flat against the earth?
 
ChaosMath said:
Ok, I understand everything you just said. But if w2 feels the least pull, it is still being pulled toward the moon and the sun(assuming when they are in line and in the same direction) why would it bugle outward instead of flat against the earth?
I know that it seems a little strange. That's where the inertia part comes in. Everything has a natural resistance to being disturbed from it's place. Neither the water nor the Earth wants to move toward the moon, but the gravity forces them to. Since the Earth is pulled more than the far ocean, that water stays behind a while when the Earth moves away from it. The movement of Earth itself is very minor, and is canceled out continuously because the moon is pulling in a different direction every second as it orbits us. It's the sheer volume of water being pulled away from shorelines that makes the tides so noticeable even though the water isn't being pulled very far upward.
I hope this helps. If it's still unclear, I'll keep trying, and maybe try to post a diagram.
 
Thanks a lot! I think it's clear enough to get me a mark on the test if it comes up. I have now received about 5 different answers about this from many different sources. All of them saying something like what you said, but none are as clear, or maybe they're just too bothered to explain it fully. Once again, thank you!
 
ChaosMath said:
Once again, thank you!
You're entirely welcome. There aren't an awful lot of situations where I can help, because I'm not all that knowledgeable myself. It's very gratifying when one arises. Good luck on the test. :smile:
 
Maybe too late, but to put it another way, the high tide on the far side of the Earth is caused by the Earth being pulled away from the ocean on that side.
 
  • #10
its never too late, you just summarized what Danger said. Thanks.
 
  • #11
So...? How'd it go, bud? This is just a hit-and-run post, because I can't stay, but give us a heads-up on how the test turned out. I'll check tomorrow for results.
 

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