You said E is different for part 2 since the charge density changed. So how do I find E? I attempted to do (0.25E-6)/(2*8.854E-12) = 14117.91281 for E, is this right for E?
Then use (14117.91281)(2*8.854E-12) = 2.5E-7?
It doesn't make sense. Can you give me more hints? Thanks.
The previous one wasn't a mistake.
It's qE = mgtan(77) = 0.042448
I already did this \sigma = (E)(2Eo).
So (0.042448)(2(8.85X10-12) = 7.5133X10-13. I converted back to uC = 7.51633X10-7. And it is wrong! :(
Homework Statement
A closed surface with dimensions a = b =
0.294 m and c = 0.3528 m is located as in
the figure. The electric field throughout the
region is nonuniform and given by \vec{}E = (\alpha+\beta
x2)ˆı where x is in meters, \alpha = 2 N/C, and \beta
= 4 N/(Cm2).
See figure...
Yea. tan(77) = (qE/mg) which is qE=mgtan(77) = 0.04244
I am not sure what other charge density do I have to use. E0is a constant, that's given.
PLEASE HELP!
Same question as this one https://www.physicsforums.com/showthread.php?t=109643
Except part 2 was not explained.
Homework Statement
A charged mass on the end of a light string is
attached to a point on a uniformly charged
vertical sheet (with areal charge density
0.25 μC/m2) of infinite extent.
Look at attachment for diagram
Find the angle \theta the thread makes with the
vertically charged...
Homework Statement
A wave pulse traveling along a string of linear mass density 0.0043 kg/m is described by the relationship
y = A0 e −b x sin(k x − ω t) ,
where A0 = 0.0032 m, b = 0.68 m −1 , k = 0.57 m −1 and ω = 44 s −1 .
What is the power carried by this wave at
the point x = 2.2...
This part is wrong. Remember 1 rev = 2pi.
So you multiply by 2pi, and then 1 min = 60 seconds. So you divide by 60 seconds. I did not get 73 rev/s. I got another number.