Given:
$I_{DSS} = 7mA$
Vp = -2.5V
We know that,
$I_{DS}=I_{DSS}(1-\frac{V_{GS}}{V_{p}})^2$
$I_{DS}=7m(1+\frac{VGS}{2.5})^2$-----------(1)
Put different values of VGS and obtain IDS in equation (1),
$V_{GS} (V)$ |
$I_{DS}(mA)$ |
0 |
7 |
-0.5 |
4.48 |
-1 |
2.52 |
-1.5 |
1.12 |
-2 |
0.28 |
-2.5 |
0 |
Figure 1 shows the Graph of $V_{GS}V_s I_{DS}$
Apply KVL from R2 to ground through Gate & Source
$V_{R2} – V_{GS} – (I_{DS}×R{S})=0 …..(2)$
Put $I_{DS}=0$ in equation (2)
$V_R=V_{GS}=\frac {V_{DD}\times{R2}}{R1+R2}$
=$\frac{20\times1M\Omega}{1M\Omega+2M\Omega}$
=6.66mAwill be the point on Y-axis
From Figure 1, we obtain Q-point,
$I_{DSQ}=6.75mA$
$V_{GSQ}= - 0.05V$