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Along the line of the accelerating force.

Answer2:

There are in general three gravitational force vectors;

F=[d/dr,DEL] [-mGM/r, cP] = [vp/r -cp/r cos(PR), cdP/dr -DELmGM/r + cDELxP]

1. DEL -mGM/r = vp/r 1R the radial direction centripetal

2. cdP/dr = -cp/r 1P the Tangent vector in direction opposite of momentum P.

3. cDELxP = cp/r sin(PR) 1RxP this vector is perpendicular to the other two unless the other two are parallel, then this is a null vector, sin(PR)=0.

These are the 3 gravitational force vectors.

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I think it is in Latino leave

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Q: Which direction do the gravitional force vectors point?
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The forces are vectors, meaning, they have a direction and an intensity. When multiple forces "attack" and object and the result force is not a zero, that means there is a resultant single force that affect the object. That single force has a direction and intensity. As a result of this, the object will start moving along the direction of the resultant force, accelerating with an acceleration that can be calculated as:a = F/mwhere:"a" is the acceleration in m/s2"F" is the intensity of the force"m" is the mass of the object.Now, if in the system of reference (read: from the observer's point of view) the object was moving linearly and with a constant speed, or it was not moving at all, the final direction of the movement can be calculated as a superimposition of the vectors of the initial movement and the changing vector of the accelerated movement caused by the resultant force mentioned above.


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When they point in the same direction.


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The forces are vectors, meaning, they have a direction and an intensity. When multiple forces "attack" and object and the result force is not a zero, that means there is a resultant single force that affect the object. That single force has a direction and intensity. As a result of this, the object will start moving along the direction of the resultant force, accelerating with an acceleration that can be calculated as:a = F/mwhere:"a" is the acceleration in m/s2"F" is the intensity of the force"m" is the mass of the object.Now, if in the system of reference (read: from the observer's point of view) the object was moving linearly and with a constant speed, or it was not moving at all, the final direction of the movement can be calculated as a superimposition of the vectors of the initial movement and the changing vector of the accelerated movement caused by the resultant force mentioned above.


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