If \(\beta =30\)
* Find \(V_B, V_E, V_C\).
* If \(R_B\) changes to \(270k\Omega\), find \(V_B, V_E, V_C\).
* For what value of \(\beta\) will voltages V(B),V(E),V(C) get back to previous values.
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Here's what I got.
\(I_B=0.074977mA\)
\(I_C=2.24932mA\)
\(I_E=2.3243mA\)
\(V_B=2.0244V\)
\(V_C=-2.9268\)
\(V_E=6.65757\)
If R(B) changes to 270k:
\(I_B=0.02347mA\)
\(I_C=0.70398mA\)
\(I_E=0.72745mA\)
\(V_B=6.3358V\)
\(V_C=-7.09924\)
\(V_E=7.03588\)
Here comes the 'problem', finding Beta...
I calculated \(I_B\) using the previous (first) V(B) value.
\(I_B=0.0074977mA\)
So If V(C) gets back to the previous value, I(C) should be the same.
And \(\beta = \frac{I_B}{I_C}=300\).
But I realized I can find Beta with another method, using K-laws.
\(9-2.7kI_E-0.7-270kI_B=0\)
using:
\(I_B=\frac{I_E}{\beta +1}\)
and the value of I(C) found first, I get:
\(\beta =309\)
Can anyone tell me if any of the solutions is right or wrong and why.
Thanks in advance.
* Find \(V_B, V_E, V_C\).
* If \(R_B\) changes to \(270k\Omega\), find \(V_B, V_E, V_C\).
* For what value of \(\beta\) will voltages V(B),V(E),V(C) get back to previous values.
==================================================
Here's what I got.
\(I_B=0.074977mA\)
\(I_C=2.24932mA\)
\(I_E=2.3243mA\)
\(V_B=2.0244V\)
\(V_C=-2.9268\)
\(V_E=6.65757\)
If R(B) changes to 270k:
\(I_B=0.02347mA\)
\(I_C=0.70398mA\)
\(I_E=0.72745mA\)
\(V_B=6.3358V\)
\(V_C=-7.09924\)
\(V_E=7.03588\)
Here comes the 'problem', finding Beta...
I calculated \(I_B\) using the previous (first) V(B) value.
\(I_B=0.0074977mA\)
So If V(C) gets back to the previous value, I(C) should be the same.
And \(\beta = \frac{I_B}{I_C}=300\).
But I realized I can find Beta with another method, using K-laws.
\(9-2.7kI_E-0.7-270kI_B=0\)
using:
\(I_B=\frac{I_E}{\beta +1}\)
and the value of I(C) found first, I get:
\(\beta =309\)
Can anyone tell me if any of the solutions is right or wrong and why.
Thanks in advance.