Skip to main content
Formatting to help clarify, remove off-topic paragraph.
Source Link
HDE 226868
  • 10.9k
  • 5
  • 43
  • 77

$F_{g1} = 800N$
$F_{g2} = 800N$
$F_{m1} = 800N$
$F_{m2} = 0N$
$F_{n1} = F_{g1} + F_{g2} = 1600N$
$F_{n2} = F_{g2} - F_{m1} = 0N$
$F_{r1} = F_{g1} - F_{n1} - F{m2} = 0N$$F_{r1} = F_{g1} - F_{n1} - F_{m2} = 0N$ (no move; on ground)
$F_{r2} = F_{g2} - F_{n2} - F{m1} = 0N$$F_{r2} = F_{g2} - F_{n2} - F_{m1} = 0N$ (no move; in air)

Question: What happens to Person 1 and Person 2? Could you explain forces influencing their bodies, please?

Keep in mind I am teenager (17) without real physics knowledge. Answer may just lay around my point of view/knowledge/logic. In place of getting offensive try to explain where I made my mistake so it won't happen again :).

$F_{g1} = 800N$
$F_{g2} = 800N$
$F_{m1} = 800N$
$F_{m2} = 0N$
$F_{n1} = F_{g1} + F_{g2} = 1600N$
$F_{n2} = F_{g2} - F_{m1} = 0N$
$F_{r1} = F_{g1} - F_{n1} - F{m2} = 0N$ (no move; on ground)
$F_{r2} = F_{g2} - F_{n2} - F{m1} = 0N$ (no move; in air)

Question: What happens to Person 1 and Person 2? Could you explain forces influencing their bodies, please?

$F_{g1} = 800N$
$F_{g2} = 800N$
$F_{m1} = 800N$
$F_{m2} = 0N$
$F_{n1} = F_{g1} + F_{g2} = 1600N$
$F_{n2} = F_{g2} - F_{m1} = 0N$
$F_{r1} = F_{g1} - F_{n1} - F_{m2} = 0N$ (no move; on ground)
$F_{r2} = F_{g2} - F_{n2} - F_{m1} = 0N$ (no move; in air)

Question: What happens to Person 1 and Person 2? Could you explain forces influencing their bodies, please?

Keep in mind I am teenager (17) without real physics knowledge. Answer may just lay around my point of view/knowledge/logic. In place of getting offensive try to explain where I made my mistake so it won't happen again :).

G -> Gravity; N -> "Normal"; M -> Muscular active

R -> Netto; 1 -> Person A; 2 -> Person B

$F_{g1} = 800N$

$F_{g2} = 800N$

$F_{m1} = 0N$

$F_{m2} = 0N$

$F_{n1} = F_{g1} - F_{m2} = 800N$

 

$F_{n2} = F_{g2} - F_{m1}= 800N$Forces on Person A and Person B just standing

$F_{r1} = F_{g1} - F_{n1} - F{m2} = 0N$ (no move)

G -> Gravity; N -> "Normal"; M -> Muscular active
R -> Netto; 1 -> Person A; 2 -> Person B
$F_{g1} = 800N$
$F_{g2} = 800N$
$F_{m1} = 0N$
$F_{m2} = 0N$
$F_{n1} = F_{g1} - F_{m2} = 800N$
$F_{n2} = F_{g2} - F_{m1}= 800N$
$F_{r1} = F_{g1} - F_{n1} - F{m2} = 0N$ (no move)
$F_{r2} = F_{g2} - F_{n2} - F{m1} = 0N$ (no move)

$F_{r2} = F_{g2} - F_{n2} - F{m1} = 0N$ (no move)

 

$F_{g1} = 800N$

$F_{g2} = 800N$

$F_{m1} = 800N$

$F_{m2} = 0N$

$F_{n1} = F_{g1} + F_{g2} = 1600N$When Person A lifts Person B

$F_{n2} = F_{g2} - F_{m1} = 0N$

$F_{g1} = 800N$
$F_{g2} = 800N$
$F_{m1} = 800N$
$F_{m2} = 0N$
$F_{n1} = F_{g1} + F_{g2} = 1600N$
$F_{n2} = F_{g2} - F_{m1} = 0N$
$F_{r1} = F_{g1} - F_{n1} - F{m2} = 0N$ (no move; on ground)
$F_{r2} = F_{g2} - F_{n2} - F{m1} = 0N$ (no move; in air)

$F_{r1} = F_{g1} - F_{n1} - F{m2} = 0N$ (no move; on ground)

 

$F_{r2} = F_{g2} - F_{n2} - F{m1} = 0N$ (no move; in air) Seems till now, perfectly understandable and normal to me. In my perception of physics. This is when I lose it. Following rules, are total non-sense and also cause why I write this.

  • Seems till now, perfectly understandable and normal to me. In my perception of physics.
  • Person B grabs Person A with both hands whatever of Person A in region of whatever. By whatever I mean, somewhere on body that person is still able to pull Person A in air.
  • Person B lifts(?) lifts(?) Person A with 1000N in air(?)in air(?), about 135 degrees relative to his torso.
  • This is when I lose it. Following rules, are total non-sense and also cause why I write this.

$F_{g1} = 800N$

$F_{g2} = 800N$

$F_{m1} = 800N$

$F_{m2} = 800N$

$F_{n1} = F_{g1} - F_{m2} = 0N$

$F_{n2} = F_{g2} - F_{m1} = 0N$

$F_{r1} = F_{g1} - F_{n1} - F_{m2} = 0N$ ("floating")

$F_{g1} = 800N$
$F_{g2} = 800N$
$F_{m1} = 800N$
$F_{m2} = 800N$
$F_{n1} = F_{g1} - F_{m2} = 0N$
$F_{n2} = F_{g2} - F_{m1} = 0N$
$F_{r1} = F_{g1} - F_{n1} - F_{m2} = 0N$ ("floating")
$F_{r2} = F_{g2} - F_{n2} - F_{m1} = 0N$ ("floating")

$F_{r2} = F_{g2} - F_{n2} - F_{m1} = 0N$ ("floating")

 
 

Question: What happens to Person 1 and Person 2? Could you explain forces influencing their bodies, please?

If you are about to think "Goddammit, you're so stupid, answer is so obvious!" keep in mind I am teenager (17) without real physics knowledge. Answer may just lay around my point of view/knowledge/logic. In place of getting offensive try to explain where I made my mistake so it won't happen again :).

G -> Gravity; N -> "Normal"; M -> Muscular active

R -> Netto; 1 -> Person A; 2 -> Person B

$F_{g1} = 800N$

$F_{g2} = 800N$

$F_{m1} = 0N$

$F_{m2} = 0N$

$F_{n1} = F_{g1} - F_{m2} = 800N$

$F_{n2} = F_{g2} - F_{m1}= 800N$

$F_{r1} = F_{g1} - F_{n1} - F{m2} = 0N$ (no move)

$F_{r2} = F_{g2} - F_{n2} - F{m1} = 0N$ (no move)

$F_{g1} = 800N$

$F_{g2} = 800N$

$F_{m1} = 800N$

$F_{m2} = 0N$

$F_{n1} = F_{g1} + F_{g2} = 1600N$

$F_{n2} = F_{g2} - F_{m1} = 0N$

$F_{r1} = F_{g1} - F_{n1} - F{m2} = 0N$ (no move; on ground)

$F_{r2} = F_{g2} - F_{n2} - F{m1} = 0N$ (no move; in air)

  • Seems till now, perfectly understandable and normal to me. In my perception of physics.
  • Person B grabs Person A with both hands whatever of Person A in region of whatever. By whatever I mean, somewhere on body that person is still able to pull Person A in air.
  • Person B lifts(?) Person A with 1000N in air(?), about 135 degrees relative to his torso.
  • This is when I lose it. Following rules, are total non-sense and also cause why I write this.

$F_{g1} = 800N$

$F_{g2} = 800N$

$F_{m1} = 800N$

$F_{m2} = 800N$

$F_{n1} = F_{g1} - F_{m2} = 0N$

$F_{n2} = F_{g2} - F_{m1} = 0N$

$F_{r1} = F_{g1} - F_{n1} - F_{m2} = 0N$ ("floating")

$F_{r2} = F_{g2} - F_{n2} - F_{m1} = 0N$ ("floating")

Question: What happens to Person 1 and Person 2? Could you explain forces influencing their bodies, please?

If you are about to think "Goddammit, you're so stupid, answer is so obvious!" keep in mind I am teenager (17) without real physics knowledge. Answer may just lay around my point of view/knowledge/logic. In place of getting offensive try to explain where I made my mistake so it won't happen again :).

 

Forces on Person A and Person B just standing

G -> Gravity; N -> "Normal"; M -> Muscular active
R -> Netto; 1 -> Person A; 2 -> Person B
$F_{g1} = 800N$
$F_{g2} = 800N$
$F_{m1} = 0N$
$F_{m2} = 0N$
$F_{n1} = F_{g1} - F_{m2} = 800N$
$F_{n2} = F_{g2} - F_{m1}= 800N$
$F_{r1} = F_{g1} - F_{n1} - F{m2} = 0N$ (no move)
$F_{r2} = F_{g2} - F_{n2} - F{m1} = 0N$ (no move)

 

When Person A lifts Person B

$F_{g1} = 800N$
$F_{g2} = 800N$
$F_{m1} = 800N$
$F_{m2} = 0N$
$F_{n1} = F_{g1} + F_{g2} = 1600N$
$F_{n2} = F_{g2} - F_{m1} = 0N$
$F_{r1} = F_{g1} - F_{n1} - F{m2} = 0N$ (no move; on ground)
$F_{r2} = F_{g2} - F_{n2} - F{m1} = 0N$ (no move; in air)

 

Seems till now, perfectly understandable and normal to me. In my perception of physics. This is when I lose it. Following rules, are total non-sense and also cause why I write this.

  • Person B grabs Person A with both hands whatever of Person A in region of whatever. By whatever I mean, somewhere on body that person is still able to pull Person A in air.
  • Person B lifts(?) Person A with 1000N in air(?), about 135 degrees relative to his torso.

$F_{g1} = 800N$
$F_{g2} = 800N$
$F_{m1} = 800N$
$F_{m2} = 800N$
$F_{n1} = F_{g1} - F_{m2} = 0N$
$F_{n2} = F_{g2} - F_{m1} = 0N$
$F_{r1} = F_{g1} - F_{n1} - F_{m2} = 0N$ ("floating")
$F_{r2} = F_{g2} - F_{n2} - F_{m1} = 0N$ ("floating")

 
 

Question: What happens to Person 1 and Person 2? Could you explain forces influencing their bodies, please?

Post Closed as "Needs details or clarity" by Olin Lathrop, BebopButUnsteady, Emilio Pisanty, Brandon Enright, Selene Routley
added 114 characters in body
Source Link

@edit - When Person A will pull Person B up. Person B's attitude would decrease till on feet. What then?

As if, if they normally stay on ground turning to tomatoes because of pulling each other up. What happens to that all the force they put in it? This 1600N.

As if, if they normally stay on ground turning to tomatoes because of pulling each other up. What happens to that all the force they put in it? This 1600N.

@edit - When Person A will pull Person B up. Person B's attitude would decrease till on feet. What then?

As if, if they normally stay on ground turning to tomatoes because of pulling each other up. What happens to that all the force they put in it? This 1600N.

Source Link
Loading