Hi, I'm currently doing a practice problem and I need help in solving it.
Ok first the problem:
a)Ok, the potential energy of the electron is:
U = -eV_R
To find V of R we need to refer to electric field:
V_f - V_i = -\int_{i}^{f} \vec{E} \cdot d\vec{R}
V(R) - V(\infty) =...
Too late, sent it out. I spent a lot more than an hour on the problem, but I did solve it (I feel extremely awful about the time it required to solve it, bu I did learned from the experience). I got an answer in the magnitude of 10^(-2) for I_2. Eh.
Yea... I know. I first started with Cramer's Rule because of that stupid textbook, but then the linear algebra knowledge kicked in at the last minute... :cry:
Yea, I know about this. I was just surprised that the current of the 10.0V voltage source was occurring in the in the opposite way of...
I'm getting a negative value for I_5 (At the 10V voltage source in the direction of the diagram. I didn't label it before the scan) . Did I make a mistake?
ARGH! I've been wasting my time. :cry:
I'll simply row-reduce this matrix and call it quits.
\left(\begin{array}{cccc}0&40&30&15\\20&0&30&10\\1&1&-1&0\end{array}\right)
Zat ok?
I'm at a loss. How is it that the top resistor at I1 has only 5.0V? Can you explain? So I only need to use Cramer's Rule for I2, I3 and I4? (I4's polarity is wrong in the diagram)
Thanx
I don't really know how to use Maple either. :-p
It'll ceratinly make my life easier finding the determinant manually.
But is this system of equation compliant with the attached circuit drawing?