In the figure, assume that the forward voltage drops of the PN di
![In the figure, assume that the forward voltage drops of the PN di](http://storage.googleapis.com/tb-img/production/20/06/F1_S.B_1.6.20_Pallavi_D%202.png)
In the figure, assume that the forward voltage drops of the PN diode D1 and Schottky diode D2 are 0.7 V and 0.3 V, respectively. If ON denotes conducting state of the diode and OFF denotes a non-conducting state of the diode, then in the circuit.
A. Both D<sub>1</sub> and D<sub>2</sub> are ON
B. D<sub>1</sub> is ON and D<sub>2</sub> is OFF
C. Both D<sub>1</sub> and D<sub>2</sub> are OFF
D. D<sub>1</sub> is OFF and D<sub>2</sub> is ON
Please scroll down to see the correct answer and solution guide.
Right Answer is: D
SOLUTION
Concept:
A forward-biased Schottky diode behaves like a normal p-n diode which maintains a constant voltage when forward-biased.
The only difference is that the forward voltage drop for a Schottky-diode is lower than the normal diode.
Calculation:
Given:
\({\left( {{V_{{D_1}}}} \right)_{on}} = 0.7\;V,\;\;{\left( {{V_{{D_2}}}} \right)_{on}} = \;0.3\;V\)
Considering D1 → off and D2 → ON, we get the circuit as:
Applying KVL in the outer loop, we get:
10 = 1000 I + 20 I + 0.3
0.7 = 1020 I
\(\therefore I = \frac{{9.7}}{{1020}} = 9.5\;mA\)
Now, we calculate VD1 by applying KVL in loop 2, i.e.
\(10 - 9.5 - {V_{{D_1}}} = 0\)
\(\therefore {V_{{D_1}}} = 0.5\;V\)
Since \({V_{{D_1}\;}} < \left( {{V_{{D_1}}}} \right)\) ON. DiodeD1 will be in the OFF state and our assumption is correct.