Can you find the equivalent resistance in this circuit?

kelsow
Messages
2
Reaction score
0

Homework Statement


4tu9f5.jpg

I have to find the equivalent resistance of that series and parallel circuit.

Homework Equations


for resistors in parallel: 1 / R = 1 / R1 + 1 / R2 + 1 / R3 +...
for resistors in series: R = R1 + R2 + R3 + ...

The Attempt at a Solution


The good answer has been given, its 8,5 Ω
I tried but i can't have that answer.
What I made:
15Ω + 9 Ω=24
and 19Ω+5Ω=24
1/ (1/24+1/8) + 1/ (1/24) + 2 +0,2
I know, it is wrong but i can't do the right thing.
 
Physics news on Phys.org
kelsow said:
What I made:
15Ω + 9 Ω=24
Those resistors are not simply in series, so this step is incorrect.
and 19Ω+5Ω=24
This is good.

Start by finding instances where resistors are simply in series or parallel (the 19Ω and 5Ω resistors are a good place to begin) and replace them by their equivalent resistances. Then reanalyze the circuit, looking for more opportunities to combine resistances. Keep doing this until you've found the equivalent resistance of the entire pile.
 
okay. thanks. (I made a mistake in the drawing of the circuit, its 2 instead of 20).
So i should start with 19Ω and 5Ω. I add up those 2 resistors 19Ω+5Ω=24
then i place 24Ω in parallel with 8Ω.
1/ (1/24+1/8)=6
i add 6 with 15 cause its in series 6+15=21 and i do the same thing
1/(1/21+1/9)=6,3
6,3+2+0,2=8,5Ω
YES, thank you. i didnt know where to start and i mixed up everything.
 
##|\Psi|^2=\frac{1}{\sqrt{\pi b^2}}\exp(\frac{-(x-x_0)^2}{b^2}).## ##\braket{x}=\frac{1}{\sqrt{\pi b^2}}\int_{-\infty}^{\infty}dx\,x\exp(-\frac{(x-x_0)^2}{b^2}).## ##y=x-x_0 \quad x=y+x_0 \quad dy=dx.## The boundaries remain infinite, I believe. ##\frac{1}{\sqrt{\pi b^2}}\int_{-\infty}^{\infty}dy(y+x_0)\exp(\frac{-y^2}{b^2}).## ##\frac{2}{\sqrt{\pi b^2}}\int_0^{\infty}dy\,y\exp(\frac{-y^2}{b^2})+\frac{2x_0}{\sqrt{\pi b^2}}\int_0^{\infty}dy\,\exp(-\frac{y^2}{b^2}).## I then resolved the two...
Hello everyone, I’m considering a point charge q that oscillates harmonically about the origin along the z-axis, e.g. $$z_{q}(t)= A\sin(wt)$$ In a strongly simplified / quasi-instantaneous approximation I ignore retardation and take the electric field at the position ##r=(x,y,z)## simply to be the “Coulomb field at the charge’s instantaneous position”: $$E(r,t)=\frac{q}{4\pi\varepsilon_{0}}\frac{r-r_{q}(t)}{||r-r_{q}(t)||^{3}}$$ with $$r_{q}(t)=(0,0,z_{q}(t))$$ (I’m aware this isn’t...
Hi, I had an exam and I completely messed up a problem. Especially one part which was necessary for the rest of the problem. Basically, I have a wormhole metric: $$(ds)^2 = -(dt)^2 + (dr)^2 + (r^2 + b^2)( (d\theta)^2 + sin^2 \theta (d\phi)^2 )$$ Where ##b=1## with an orbit only in the equatorial plane. We also know from the question that the orbit must satisfy this relationship: $$\varepsilon = \frac{1}{2} (\frac{dr}{d\tau})^2 + V_{eff}(r)$$ Ultimately, I was tasked to find the initial...
Back
Top