do you agree?
R_total = 5000 + 1/(1/9000 + 1/7000)
R_total = 8937.5 ohms
use Ohms law
V=I R15=I∗8937.5I=15/8937.5I=0.001678321678 A
I got up to here but now how can I find the voltage drop across R2?
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@Astrophysics
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OpenStudy (mtalhahassan2):
@Austin.L
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@Directrix
OpenStudy (mtalhahassan2):
can someone able be to help me out
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OpenStudy (mtalhahassan2):
@rishavraj @Nnesha @Hayhayz @Luigi0210
OpenStudy (3mar):
Sorry, I was not online!
OpenStudy (3mar):
WHat you get is correct and needed for the next step, which is: finding the voltage drop across R1.
\[V_{R_1}=I*R_1=(0.001678)*(5000)=8.39 V\]
And as you know that the voltage of the source is equal to the sum of the voltages across the series resistances, i.e
\[V_{source}=V_{R_1}+V_{R_2,R_3}\]
So it is obvious now to determine the voltage drop seen across R2:
\[V_{R_2}=V_{R_3}=V_{source}-V_{R_1}=15-8.39=6.61V\]
I hope that helps
and
Sorry again for being late!