What is the magnitude and difrection of the acceleration?

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SUMMARY

The discussion focuses on calculating the magnitude and direction of acceleration for a 5kg mass subjected to three forces: 20N north, 30N west, and 45N east. Participants emphasize the necessity of resolving these forces into their x and y components, summing them, and applying Newton's Second Law (F=ma) to find acceleration. Additionally, the gravitational force between two masses and the implications of Newton's Third Law in rocket propulsion are explored, highlighting the importance of understanding these fundamental physics concepts.

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  • Newton's Second Law of Motion
  • Newton's Third Law of Motion
  • Vector resolution of forces
  • Gravitational force calculation using the formula F = G(m1*m2)/r^2
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  • Learn vector resolution techniques for force analysis
  • Study Newton's Second Law applications in various scenarios
  • Explore gravitational force calculations in different mass configurations
  • Investigate real-world applications of Newton's Third Law in aerospace engineering
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shin777
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1. three forces act on a 5kg mass. the forces are 20n north, 30n west, 45n east. what is the magnitude and direction of the acceleration?

- how do I set this up? i am kinda lost on thsi one.

2. what is the gravitational force between a 100 kg object and a 200kg object if centers of mass are 10m apart. g= 6x10^-11 N m^2//kg^2

- this one too.. i don't know how i set this up.

3. describe the forces in terms of Newton's 3rd law that propel a rocket?

- what is this mean? i know Newton's 3rd law is for every action there is an equal and opposite reaction but what is this question asking?

4. under a balanced force there A) no change in translational motion B) No rotational motion C) no inertia D) all of above

- I am guessing it's C?


Any help would be greatly appreciated. It's not like I didn't try. None of this problems were done in class and I can't find similar examples either. :(
 
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1. Calculate the x and y-components of each force. Then add all the x-components together. Do the same for the y-components. You will then have the components of the resultant force. From which you can calculate the acceleration in each of these directions using Newton's 2nd law.
 

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