GATE ECE
Group
1. FM
2. DM
3. PSK
4. PCM
Group 2
P: Slope overload
Q: $${\mu - law}$$
R: Envelope detector
S: Capture effect
T: Hilbert transform
U: Matched filter
P(s) = s5 + s4 + 2s3 + 2s2 + 3s + 15 ,
the number of roots which lie in the right half of the s-plane is
The system is
Group1
P. shift register
Q. Counter
R. Decoder
Group2
1. Frequency division
2. Addressing in memory chips
3. Serial to parallel data conversion
S1: The threshold voltage (VT) of a MOS capacitor decreases with increase in gate
oxide thickness
S2: The threshold voltage (VT) of a MOS capacitor decreases with increase in
substrate doping concentration.
LXI H, 9258
MOV A, M
CMA
MOV M, A
Which one of the following is performed by this sequence?
MVI A, 00H
LOOP:.........
...............
HLT END
The sequence of instruction to be complete the program would be
(I.) LDA 3000H
(II.) LXI D, FOF 1H
Would be
I. An A/D converter is interfaced to a microprocessor through an 8255. the conversion is initiated by a signal from the 8255 on Port C. A signal on Port C causes data to be strobed into Port A.
II. Two computers exchange data using a pair of 8255s. Port A works as a bidirectional data port supported by appropriate handshaking signals.
The appropriate modes of operation of the 8255 for I and II would be$$Z\,\left[ {\matrix{ {{Z_{11}}} & {{Z_{12}}} \cr {{Z_{21}}} & {{Z_{22}}} \cr } } \right]\,$$ are
$$H\left( s \right) = {{{{10}^6}} \over {{s^2} + 20s + {{10}^6}}}$$
The Quality factor (Q-factore) of this circuit is
Consider the following statements S1 and S2.
S1: The $$\beta$$ of a bipolar transistor reduces if the base width is increased.
S2: The $$\beta$$ of a bipolar transistor increases if the doping concentration in the base in increased
Which one of the following is correct?The circuit shown in Fig, has initial current $${\mathrm i}_\mathrm L\left(0^-\right)\;=\;1\;\mathrm A$$ through the inductor and an initial voltage $${\mathrm v}_\mathrm C\left(0^-\right)\;=\;-1\;\mathrm V$$ across the capacitor. For input v(t) = u(t), the Laplace transform of the current i(t) for t ≥ 0 is
The equivalent inductance measured between the terminals 1 and 2 for the circuit shown in figure, is
Then Y(f) is
$$h\left[ n \right] = \left\{ {\matrix{ { - 2\sqrt 2 ,} & {n = 1, - 1} \cr {4\sqrt 2 ,} & {n = 2, - 2} \cr {0,} & {otherwise} \cr } } \right.$$
If the input to the above system is the sequence $${e^{j\pi n/4}},$$ then the output is
$$x[n] = [ - \,4 - \,j5,\,\mathop {1 + j2}\limits_ \uparrow ,\,\,4]$$
The conjugate anti-symmetric part of the sequence is
H(z) = $${z \over {z - 0.2}}$$ .
If the ROC is $$\left| {z\,} \right|$$ < 0.2, then the impulse response of the system is