the_d
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how would i find speed down an incline?
The discussion centers around calculating the speed of an object moving down an incline, with considerations for factors such as friction and energy conservation principles. Participants explore various methods and concepts related to the problem, including conservation of energy and Newtonian mechanics.
The conversation reflects a mix of attempts to clarify concepts and methods, with some participants offering guidance on energy conservation and others expressing skepticism about certain approaches. Multiple interpretations of the problem are being explored, but no consensus has been reached.
There are indications of confusion regarding the application of energy conservation in different contexts, as well as debates about the assumptions made in the problem setup, such as the presence of friction and the initial conditions of the object.
the_d said:how would i find speed down an incline?
the_d said:how would i find speed down an incline?
marlon said:(...)conservation of total energy in both conservative and non-conservative cases.(...)
dextercioby said:In the mildest case,that could be considered an oxymoron.Conservation of energy is appliable for conservative forces,only...So your "nonconservative cases" sounds really dubious.
Daniel.
dextercioby said:Thank God you're not doing a PhD in classical Newtonian mechanics...
Daniel.
dextercioby said:You show many gaps for a PhD stud.,but i guess that's the rule in Belgium.
I don't believe you. Besides regurgitating posh sounding names does not qualify as real physics dexter. that's why YOU are not fit for a PhD anywhereI've seen a PhD stud at KUL who had no idea about functional derivatives.He had never heard of Fréchet and Gâteaux derivatives,yet he was trying to explain to the students how to derive Euler-Lagrange eqns...That's sad.
Daniel.
dextercioby said:If you were to discover something one day (by accident,or by work,or even by absurd),wouldn't u like to be remembered for that?
Why do we call them Lagrange eqns. and not "the ODE-s that come out when imposing Gâteaux derivative of the Lagrangian action equal to 0,under certain boundary conditions
Daniel.
dextercioby said:May i add,future professor Nikolaas,that i really hope u won't bump into a student like me one day,i student who'd show his teacher the gaps in his (professor's) preparation...?
Daniel.
dextercioby said:In that eenie-weenie 5% i guess we can add setting acceleration equal to force,then?And those traceless SU(3) matrix?
Daniel.
dextercioby said:Mr.APXIMN\Delta N \Sigma,it's SYNTAX...
Daniel.
dextercioby said:I'm running low on inspiration today.
the_d said:i used the formula (1/2)mv1^2 + mgy1 = (1/2)mv2^2 + mgy2 and just solved for v2^2 to solve a question involving speed down an incline, but i am not getting the correct answer, can i do this?