Recent content by Heexit

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    Circular Motion: Tangential and Normal Acceleration

    Thanks for your help! Here is my solution:
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    Circular Motion: Tangential and Normal Acceleration

    Thanks for your help! The only equation that I can think of is: ##a_s=\frac {dv} {dt}## Anything more than that I can't think of :/ There might have been some inaccurate translation on my side, sorry about that. The question does not ask us for a define value of ##v_0##, rather an expression...
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    Circular Motion: Tangential and Normal Acceleration

    Hello Physicsforum! This is my attempt: First I realised: ##a_s=a_n## Secondly I used since previus known formulas: ##a_n=\frac {v^2} {R}## ##v=v_0+a_s*t## Although now I do not know how to continue, any suggestions would be appriciated! Thanks for your help on beforehand :smile:
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    Center of gravity of this body: y = (x^2)/a (rotated about the x-axis)

    Thanks a lot for your help! Here is my solution (still not in LaTeX!):
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    Center of gravity of this body: y = (x^2)/a (rotated about the x-axis)

    Hello Physicsforum! My solution (sorry for not writing it in LaTeX, I don't feel it's necessary since this try was more of a shot in the dark): The answear should be (5/6)*a Had no idea of how to go about solving this, so tried using the followin equaiton (I have no idea what W stands for...
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    Calculation of Box's Acceleration on a Trailer with Friction

    Thanks for your help! As per request, here comes the new improved FBD's: And the following equations: 1. ##F_f-S=-ma\Rightarrow -S=-ma-F_f## 2. ##F-S-F_f=Ma\Rightarrow -S=Ma-F+F_f## This gives: ##-ma-F_f=Ma-F+F_f## ##-a(M+m)=-F+2F_f##, where ##F_f=mg\mu## ##a=\frac {F-2mg\mu} {M+m}## Thanks...
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    Calculation of Box's Acceleration on a Trailer with Friction

    Question picture: My solution: Where: S is the lineforce Ff is the force as a result of friction a is the resulting acceleration F is the acting force The answear is supposed to be a=(F-2mg(mu))/(m+M) Any idea what i could have missed? Thanks for your help on beforehand!
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    Forces for bodies connected by a wire on inclined surface

    Thanks for your help! Here is my new solution to the problem (with the correct answear!) Thanks for you help and time!
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    Forces for bodies connected by a wire on inclined surface

    Hello PhysicsForums! Here is my attempt at a solution for the problem stated above: Where m1 and m2 are the masses Where Ff1 and Ff2 are friction for each mass Where a1 and a2 is the resulting acceleration Where S is the fore of the wire (threadforce) Where FN is the normal force The answear...
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    Forces in a Line: Examining the Relationship Between Mass and Force

    Hello! In the following image, is it true that S1 = mg/2. Thanks for answears!
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