Calculating Net Gravitational Field Strength Between a Planet and the Sun

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Homework Help Overview

The discussion revolves around calculating the net gravitational field strength between a planet and the sun in a distant solar system, specifically at the midpoint of their separation. The problem involves gravitational field calculations based on the masses of the planet and the sun and their distance apart.

Discussion Character

  • Exploratory, Assumption checking, Problem interpretation

Approaches and Questions Raised

  • Participants discuss calculating the gravitational field strengths of both the sun and the planet at the midpoint and combining these values. There are questions about the accuracy of calculations and the interpretation of results, particularly regarding the net gravitational field strength.

Discussion Status

Several participants have provided calculations and expressed confusion over discrepancies in their results. There is an ongoing exploration of the correct approach to find the net gravitational field strength, with some guidance on considering vector directions and magnitudes.

Contextual Notes

Participants are working under the constraints of a homework problem, which may limit the information available for discussion. There are indications of potential calculation errors and misunderstandings regarding vector addition in gravitational fields.

kingyof2thejring
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Hi there, everybody, ivgot a question here,
In a distant solar system, a planet (mass 4.13x1028 kg) is orbiting the sun (mass 7.67x1030 kg) with an orbit radius of 2.72x1011 m.

Calculate the magnitude of the net gravitational field strength midway between the planet and the sun, in N kg -1

so the Sun's gravitational field, is given by g = (G*Msun)/r^2sun
i get an aswer 1.48e-4 which is not correct of course, why not?.
please help, thnaks in advance.
 
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Calculate the sun's grav. field magnitude at r/2 and then the planet's at r/2. Add these to get the total.

- Kamataat
 
i get 1.489e-4 N kg-1 for the planets but
0.1125 N kg-1 for the suns
so wats wrong with the suns value
 
You sure you calculated correctly? For the sun I get
F=G\times\frac{M_{sun}}{(\frac{r}{2})^2}=6,672\cdot 10^{-11}\times\frac{7,67\cdot 10^{30}}{(\frac{2,72\cdot 10^{11}}{2})^2}=2,767\cdot 10^{-2}\frac{N}{kg}
- Kamataat
 
Last edited:
yeh is see i have made a mistake there but if we add 1.48e-4 and 2.767e-2
i get an anwser still much greater than the riquired ansewr of 1.28e-4 infact my for the planet's gravitational field strength is greater than the net.
 
FS is vector directed away from the origin of the field. The magnitude of a resultant vector can be smaller that the magnitudes of the vectors being added.

- Kamataat
 
hi, er... both answers (1.489e-4 & 2.767e-2) don't add-up to give me the net force of 1.28e-4.

Can someone please help me... I'm tired, stuck and utterly miserable.
 

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