I am just a bit confused here. Would doing this even change the electric field direction at the center at all? I'm thinking no, but a bit of direction would be appreciated. This problem is really simple, I'm just a bit confused.
So I've answered the first question and I got a final temp of 42.06 Celsius.
Now for this second one, I don't know why I am getting it wrong:
Im doing 0.215*ln(315.06/291.46) + 1*ln(315.06/319.91)
But it says I am wrong. What about my process is faulty?
Oh yeah that makes sense. So that would change my final equation to this:
u = sqrt[([(s/t)+(1/2)(g)(t)]^2) -2gh]
But it still is giving me the wrong value D: Any other ideas?
This is what I tried and it makes perfect sense to me. When i plug in the numbers to what I ended up with, I get an imaginary number for U initial...
Work is attached below.
So this is what I've attempted:
666 = m*a1
510 = m*a2
a1= ac + 9.8
a2= ac-9.8
666 = m(ac+9.8)
510 = m(ac-9.8)
666 = m*ac + m*9.8
510 = m*ac - m*9.8
156 = 2m(9.8)
m = 7.9 kg (which seems very wrong haha)
any ideas?? I thought my reasoning was okay, since I considered that at the top of...
Thanks for the help. I tried the things you said, and ended with the following system of equations:
## 9 = ut + \frac{1}{2}(-9.8)t^2 ##
## 11.2 = u(t+0.17) + \frac{1}{2}(-9.8)(t+0.17)^2 ##
Now, I don't really find a way to solve this system, and it seems to be overly complicated? Am I doing...
I know that a=-9.8, I am having trouble aplying the motion equations.
For example, I can't use equations that have velocity (either initial or final), so I can rule out those equations. I am then left with no equations to use. I am extremely stumped.