1
GATE EE 2009
MCQ (Single Correct Answer)
+2
-0.6
Figure shows the extended view of a $$2$$ pole $$dc$$ machine with $$10$$ armature conductors. Normal brush positions are shown by $$A$$ and $$B,$$ placed at the inter polar axis. If the brushes are now shifted, in the direction of rotation to $$A'$$ and $$B'$$ as shown, the voltage waveform $${V_{A'B'}}$$ will resemble GATE EE 2009 Electrical Machines - D.C Machines Question 10 English
A
GATE EE 2009 Electrical Machines - D.C Machines Question 10 English Option 1
B
GATE EE 2009 Electrical Machines - D.C Machines Question 10 English Option 2
C
GATE EE 2009 Electrical Machines - D.C Machines Question 10 English Option 3
D
GATE EE 2009 Electrical Machines - D.C Machines Question 10 English Option 4
2
GATE EE 2009
MCQ (Single Correct Answer)
+2
-0.6
GATE EE 2009 Electrical Machines - Transformers Question 26 English

The figure above shows coil $$1$$ and $$2,$$ with dot markings as shown, having $$4000$$ and $$6000$$ turns respectively. Both the coils have a rated current of $$25$$ $$A.$$ Coil $$1$$ is excited with single phase, $$400$$ $$V,$$ $$50$$ $$Hz$$ supply.

The coils are to be connected to obtain a single-phase, $${{400} \over {1000}}\,\,V,$$ auto-transformer to drive a load of $$10$$ $$kVA.$$ Which of the options given should be exercised to realize the required auto-transformer?

A
Connect $$A$$ and $$D;$$ Common $$B$$
B
Connect $$B$$ and $$D;$$ Common $$C$$
C
Connect $$A$$ and $$C;$$ Common $$B$$
D
Connect $$A$$ and $$C;$$ Common $$D$$
3
GATE EE 2009
MCQ (Single Correct Answer)
+2
-0.6
GATE EE 2009 Electrical Machines - Transformers Question 23 English

The star-delta transformer shown above is excited on the star side with balanced, $$4$$-wire, $$3$$-phase, sinusoidal voltage supply of rated magnitude. The transformer is under no load condition.

With both $$S1$$ and $$S2$$ open, the core flux waveform will be

A
a sinusoidal at fundamental frequency
B
flat-topped with third harmonic
C
peaky with third-harmonic
D
none of these
4
GATE EE 2009
MCQ (Single Correct Answer)
+2
-0.6
$$$F\left(x,y\right)=\left(x^2\;+\;xy\right)\;{\widehat a}_x\;+\;\left(y^2\;+\;xy\right)\;{\widehat a}_y$$$. Its line integral over the straight line from (x, y)=(0,2) to (2,0) evaluates to
A
-8
B
4
C
8
D
$$0$$