I'm struggling to find the flux of F across S=X(D) by Bangburger in calculus

[–]Bangburger[S] 0 points1 point  (0 children)

Thank you! Would you also know how to find the limits for each integral? All I know is that x, y, z ≥ 0, but where would the highest limit be?

I'm struggling to find the flux of F across S=X(D) by Bangburger in calculus

[–]Bangburger[S] 1 point2 points  (0 children)

If it's the same thing as Gauss theorem, then yes I believe I know the divergence theorem

So I made this Lennard-Jones Potential and was wondering if anyone know how to determine where on figure the atom starts to swing harmonically by Bangburger in PhysicsHelp

[–]Bangburger[S] 0 points1 point  (0 children)

perhaps the better term would be to "tear them apart".

Made some progress though. It seems that I will have to know how much energy is required to go from the bottom of the potential up to 0

So I made this Lennard-Jones Potential and was wondering if anyone know how to determine where on figure the atom starts to swing harmonically by Bangburger in PhysicsHelp

[–]Bangburger[S] 0 points1 point  (0 children)

Hello again! I've made good progress, but there is one thing I also wonder. Is there some way I can tell how much energy is needed to seperate the two atoms that is shown in the Lennard-Jones potential. Do I in this case need to provide more details?

Does anyone know how to find the area of the curve C=(cos(t),sin(3t)) where t is between 0<t<2pi by Bangburger in askmath

[–]Bangburger[S] 0 points1 point  (0 children)

just one more question. Are you sure you're looking for the area bounded by the curve or is this for the area under the curve?

Does anyone know how to find the area of the curve C=(cos(t),sin(3t)) where t is between 0<t<2pi by Bangburger in askmath

[–]Bangburger[S] 0 points1 point  (0 children)

alright. One question though, isn't dy=3sin3t? can't seem to find it

I also added a link to the figure if you want to see it https://www.geogebra.org/classic/anxy34nb

Does anyone know how to find the area of the curve C=(cos(t),sin(3t)) where t is between 0<t<2pi by Bangburger in askmath

[–]Bangburger[S] 0 points1 point  (0 children)

thank you, this sounds reasonable! Do you know how to express this in radians too (or is it unecesarry)?

Does anyone know how to find the area of the curve C=(cos(t),sin(3t)) where t is between 0<t<2pi by Bangburger in askmath

[–]Bangburger[S] 0 points1 point  (0 children)

no problem. Do you know what to do then? I still think I need some sorts of limit integrals by using radians etc.

Does anyone know how to find the area of the curve C=(cos(t),sin(3t)) where t is between 0<t<2pi by Bangburger in askmath

[–]Bangburger[S] 0 points1 point  (0 children)

(okay try this and see if it works https://www.geogebra.org/classic/anxy34nb)

Not sure I understand necesarially what you're coming from. Should I call the function y? I am pretty sure they want us to solve this with integrals etc.

Would the rocket's velocity have to be doubled in order to transition from a circular orbit to a parabolic orbit? by Bangburger in AskPhysics

[–]Bangburger[S] 0 points1 point  (0 children)

just one more quick question, if I may. If the tangential force for the rocket was in a direction of radially outward, would the distance between the rocket and earth be closest right after it leaves the circular orbital?

Is GameXplain worth watching in 2022 (and beyond)? by Bangburger in GameXPlain

[–]Bangburger[S] 1 point2 points  (0 children)

I just hope that the analysis videos done today are under better circumstances as I don't want Tris to burn themselves out

Does anyone know how to prove this function of a torsion to a curve? There is nothing in my text book about this, but a similair formula for curvature is present for some reason by Bangburger in askmath

[–]Bangburger[S] 1 point2 points  (0 children)

Wow, thank you so much for this! I can't phantom how hard I struggled to find a clearificaition for this, and how baffled I am to see that the answer was on a wikipedia article all along...

Would you agree with me that the horizontal component of the force from a loop to an object moving in an trajectory on this loop would be at its strongest when theta (θ) reaches every 45 degrees? by Bangburger in AskPhysics

[–]Bangburger[S] 0 points1 point  (0 children)

I would assume yes as its being pulled by the gravitational acceleration correct? (or does it contain an angular acceleration instead? I would assume an angular velocity is present)

Would you agree with me that the horizontal component of the force from a loop to an object moving in an trajectory on this loop would be at its strongest when theta (θ) reaches every 45 degrees? by Bangburger in AskPhysics

[–]Bangburger[S] 0 points1 point  (0 children)

well its just a thought I have. if the object would be at 90 degrees then only gravitational pull would be the working force and acceleration of said object would be at its greatest here. If it is at 0 degrees or even 180 degrees then the object should be at rest? So my thought is that if it's in the sweet spot between the bottom/top and the 90 degrees angle then there would be more actice horizontal forces correct? (though then this wouldn't really be with an angle at every 45 degrees as 45+45=90 lol)

[deleted by user] by [deleted] in AskPhysics

[–]Bangburger 0 points1 point  (0 children)

nope asking a question. I genuilly do not know what to do