So I think I am seeing the end of the problem
I can plug in the E for Li+7 to find lambda which then will help me find delta V
then plug in the E for Li+6 to find lambda which will then find that particular delta V
which means that I will need to reduce my potential for the Li+6 so my answer...
Can I use E to find lambda? E=lambda/2(pi)(epsilon-nought)r?
and then plug it into the equation to find delta V? How else would I find the charge density of the capacitor plates?
So now that I have E you mentioned finding a formula that has electric potential for the capacitor plates. I looked at all my fomulas and couldn't find a capacitor related equation that would work because of my limited data. Could I use E/q=v?
I'm a little confused on how to find the potential between the plates because I am not given any explicit information about the plates themselves.
Can I use the integral of E(dot)dl from a to b to find the electric potential?
I found that the Magnetic force for Li+7 is 1.62*10^-14
and for Li+6 is 1.255*10^-14
leaving me with that for Li+7 the electric force needs to equal 8.1877E-15 in the opposite direction of the magnetic force.
and for Li+6 4.5375E-15 in the opposite direction of the magnetic force.
For some reason I can't get the picture to show up. I tried multiple ways.
The picture is rather simple, it is a rainbow/half donut shape with a path going through which is designated as R (goes from the origin to the path). R1 is the radius of the bottom of the rainbow from the origin and R2...
Okay,
so I found my magnetic force to be:
LI+7 3.4*10^-40
Li+6 3.145*10^-37
using the F=mv^/r formula for centripetal force I found that:
Li+7: 8.0123*10^-15
and Li+6: 8.0125*10^-15
is needed for a radius of .048.
I'm lost. Should I subtract the magnetic force form the centripetal to...