1
GATE ECE 2010
MCQ (Single Correct Answer)
+2
-0.6
Consider the common emitter amplifier shown below with the following circuit parameters:


$$\beta = 100,\,{g_m} = 0.3861\,{\rm A}/V,\,{r_0} = \infty ,\,{r_\pi } = 259\,\Omega, $$
$${R_s} = 1\,K\Omega ,{R_B} = 93\,K\Omega ,\,{R_C} = 250\,\Omega, $$
$${R_L} = 1\,K\Omega ,\,{C_1} = \infty \,\,and\,\,{C_2} = 4.7\,\mu F.$$

GATE ECE 2010 Analog Circuits - Frequency Response Question 3 English

The Resistance seen by the source Vs is

A
$$258\Omega $$
B
$$1258\Omega $$
C
$$93\Omega $$
D
$$100\Omega $$
2
GATE ECE 2010
MCQ (Single Correct Answer)
+2
-0.6
Consider the common emitter amplifier shown below with the following circuit parameters:


$$\beta = 100,\,{g_m} = 0.3861\,{\rm A}/V,\,{r_0} = \infty ,\,{r_\pi } = 259\,\Omega, $$
$${R_s} = 1\,K\Omega ,{R_B} = 93\,K\Omega ,\,{R_C} = 250\,\Omega, $$
$${R_L} = 1\,K\Omega ,\,{C_1} = \infty \,\,and\,\,{C_2} = 4.7\,\mu F.$$

GATE ECE 2010 Analog Circuits - Frequency Response Question 2 English

The lower cut-off frequency due to C2 is

A
33.9 Hz
B
27.1 Hz
C
13.6 Hz
D
16.9 Hz
3
GATE ECE 2010
MCQ (Single Correct Answer)
+1
-0.3
The transfer characteristic for the precision rectifier circuit shown below is (assume ideal OP-AMP and practical diodes) GATE ECE 2010 Analog Circuits - Operational Amplifier Question 73 English
A
GATE ECE 2010 Analog Circuits - Operational Amplifier Question 73 English Option 1
B
GATE ECE 2010 Analog Circuits - Operational Amplifier Question 73 English Option 2
C
GATE ECE 2010 Analog Circuits - Operational Amplifier Question 73 English Option 3v
D
GATE ECE 2010 Analog Circuits - Operational Amplifier Question 73 English Option 4
4
GATE ECE 2010
MCQ (Single Correct Answer)
+1
-0.3
Assuming the OP-AMP to be ideal, the voltage gain of the amplifier shown below is GATE ECE 2010 Analog Circuits - Operational Amplifier Question 74 English
A
$$ - {{{R_2}} \over {{R_1}}}$$
B
$$ - {{{R_3}} \over {{R_1}}}$$
C
$$ - \left[ {{{\left. {{R_{2\,}}} \right\|{R_3}} \over {{R_1}}}} \right]\,$$
D
$$ - \left[ {{{{R_2} + {R_3}} \over {{R_1}}}} \right]$$
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