1
GATE ECE 2006
MCQ (Single Correct Answer)
+2
-0.6
Two D-flip-flops, as shown below, are to be connected as a synchronous counter that goes through the following Q1Q0 sequence $$00 \to 01 \to 11 \to 10 \to 00 \to ......$$
The inputs D0 and D1 respectively should be connected as
GATE ECE 2006 Digital Circuits - Sequential Circuits Question 37 English
A
$$\overline {{Q_1}} \,and\,\ {{Q_0}} $$
B
$$\overline {{Q_0}} \,and\,\ {{Q_1}} $$
C
$$\,\overline {{Q_1}} {Q_0}\,and\,\overline {{Q_1}} {Q_0}$$
D
$$\,\overline {{Q_1}} \overline {{Q_0}} \,and\,{Q_1}{Q_0}$$
2
GATE ECE 2006
MCQ (Single Correct Answer)
+2
-0.6
A 4-bit D/A converter is connected to a free-running 3-bit UP counter, as shown in the following figure. Which of the following waveforms will be observed at V0=? GATE ECE 2006 Digital Circuits - Analog to Digital and Digital to Analog Converters Question 6 English

In the figure shown above, the ground has been shown by the symbol $$\nabla $$

A
GATE ECE 2006 Digital Circuits - Analog to Digital and Digital to Analog Converters Question 6 English Option 1
B
GATE ECE 2006 Digital Circuits - Analog to Digital and Digital to Analog Converters Question 6 English Option 2
C
GATE ECE 2006 Digital Circuits - Analog to Digital and Digital to Analog Converters Question 6 English Option 3
D
GATE ECE 2006 Digital Circuits - Analog to Digital and Digital to Analog Converters Question 6 English Option 4
3
GATE ECE 2006
MCQ (Single Correct Answer)
+1
-0.3
$$\int\int\left(\nabla\times\mathrm P\right)\;\cdot\mathrm{ds}$$ , where is a vector, is equal to
A
$$\mathrm P\times\nabla\times\mathrm P\;-\;\nabla^2\;\mathrm P$$
B
$$\nabla^2\;\mathrm P\;+\;\nabla\left(\nabla\cdot\mathrm P\right)$$
C
$$\nabla^2\;\mathrm P\;+\;\nabla\times\mathrm P$$
D
$$\nabla\left(\nabla\cdot\mathrm P\right)-\nabla^2\;\mathrm P\;$$
4
GATE ECE 2006
MCQ (Single Correct Answer)
+1
-0.3
The electric field of an electromagnetic wave propagating in the positive z-direction is given by $$$E = {\widehat a_x}\sin \left( {\omega t - \beta z} \right) + {\widehat a_y}\sin \left( {\omega t - \beta z + \pi /2} \right)$$$

The wave is

A
linearly polarized in the z-direction
B
elliptically polarized
C
left-hand circularly polarized
D
right-hand circularly polarized
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