1
GATE EE 2007
MCQ (Single Correct Answer)
+1
-0.3
The system shown in the figure is GATE EE 2007 Control Systems - Routh Hurwitz Stability Question 3 English
A
stable
B
Unstable
C
conditionally stable
D
stable for input $${u_1},$$ but unstable for input $${u_2},$$
2
GATE EE 2007
MCQ (Single Correct Answer)
+2
-0.6
If the loop gain $$K$$ of a negative feedback system having a loop transfer function $$K\left( {s + 3} \right)/{\left( {s + 8} \right)^2}$$ is to be adjusted to induce a sustained oscillation then
A
The frequency of this oscillation must be $$4/\sqrt 3 $$ rad/s
B
The frequency of this oscillation must be $$4$$ rad/s
C
The frequency of this oscillation must be $$4$$ or $$4/\sqrt 3 $$ rad/s
D
suck $$k$$ does not exist
3
GATE EE 2007
MCQ (Single Correct Answer)
+2
-0.6
The system shown in figure below GATE EE 2007 Control Systems - Block Diagram and Signal Flow Graph Question 3 English 1
can be reduced to the form GATE EE 2007 Control Systems - Block Diagram and Signal Flow Graph Question 3 English 2
With
A
$$X = {C_0}s + {C_1},\,\,Y = 1/\left( {{s^2} + {a_0}s + {a_1}} \right),\,z = {b_0}s + {b_1}$$
B
$$X = 1,\,\,Y = \left( {{c_0}s + {c_1}} \right)/\left( {{s^2} + {a_0}s + {a_1}} \right),\,z = {b_0}s + {b_1}$$
C
$$X = {C_1}s + {C_0},\,\,Y = \left( {{b_1}s + {b_0}} \right)/\left( {{s^2} + {a_1}s + {a_0}} \right),\,z = 1$$
D
$$X = {C_1}s + {C_0},\,\,Y = 1/\left( {{s^2} + {a_1}s + {a_0}} \right),\,z = {b_1}s + {b_0}$$
4
GATE EE 2007
MCQ (Single Correct Answer)
+2
-0.6
The associated figure shows the two types of rotate right instruction $${R_1},\,{R_2}$$ available in a microprocessor where Register is a $$8$$-bit register and $$C$$ is the carry bit. The rotate left instructions $$L1$$ and $$L2$$ are similar except that $$C$$ now links the most significant bit of Register instead of the least significant one. GATE EE 2007 Digital Electronics - Microprocessor Question 10 English

Such a division can be correctly performed by the following set of operations

A
$$L2,R2,R1$$
B
$$L2, R1, R2$$
C
$$R2, L1, R1$$
D
$$R1, L2, R2$$
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