Would impulse in this case be equal to
ΔPx=(Fnetx)(Δt)
ΔPy=(Fnety)(Δt)
SO I have an impulse in the x and y dimensions?
Can someone please shed some light for me!
BUMP
I didn't get full marks for this question,
Where exactly do I calculate impulse..
Is it
FnetΔt=M(V1-V2)
FnetΔt=answer for impulse ?
and net force is equal to Fnet= answer for net force?
I don't think R is squared in electric potential energy , only in electric force and field?
So are you guys calculating electric force? Its unneeded for the answer ( I just need distance of closest approach) I am just curious
thanks everyone for the help!
so I get 10.67 m/s as velocity at minimum separation M1v1+M2V2=(M1+M2)V
v=10.67 m/s
EK1+EK2+EE=EE+(M1+M2)(10.67)
1/2m1v12+1/2m2v22 + Kq2/20= kq2/r+1/2(M1+M2)V ( I didn't square V here)
R= 7.75 m
What am I doing wrong?
Should it look like this?
KE (@20 m) + EE(@ 20 m) = KE(@ distance of closest approach) + EE (solve for r)
and KE= (M1+M2)V2 ( on both sides of the equation)?
How did you get to 8.6 m seperation?this equation?
EE+EΔK=EE+EK
Did you also calculate the mass and momentum as one singular object i.e (M1+M2)V2 for the right side of the equation ?I really want to understand this question so I appreciate any help you can offer a lot!
I am also wondering is there electric potential energy at 20 m away so it should be
EE + EΔK=EE
This gives me an answer of 7.3 m, a little better but that still seems huge.. I also get 11.5 m sometimes as well.
Im really confused here.
Im still working at this question, 12.7 M seems like way to big of a distance to be the minmum distance these pucks come between each other. Am I doing something wrong in my calculations/equations?
Homework Statement
Examine the diagram provided,
Sphere 1: q=3.0x10-4C
Sphere 2: q=-3.0x10-4C
Sphere 3: q= 3x10-4C
a) Find the total electric potential energy of the charge distribution
b) Find the total electric potential at point Z
Homework Equations
EE=kq1q2/r...
Uh, how is vertical velocity found, its driving me insane. I know you sort of explained it but I've tried to find it, and tried to get the same number as you but I can't.
If you can explain it a little further that would be great !
thanks