GATE ECE 2005 | Miscellaneous Question 14 | Signals and Systems

Group 2
1- Fourier representation is continuous and aperiodic
2- Fourier representation is discrete and aperiodic
3- Fourier representation is continuous and periodic
4- Fourier representation is discrete and periodic

E -3, F - 2, G - 4, H -1

E -1, F - 3, G - 2, H - 4

E - 1, F - 2, G - 3, H -4

E -2, F - 1, G - 4, H -3

GATE ECE 2005

MCQ (Single Correct Answer)

-0.6

The value of the integral $$\,I = {1 \over {\sqrt {2\,\,\pi } }}\int\limits_0^\infty {\exp \left( { - {{{x^2}} \over 8}} \right)dx} $$ is

$$\pi $$

2$$\pi $$

GATE ECE 2005

MCQ (Single Correct Answer)

-0.6

The derivative of the symmetric function drawn in Fig .1 will look like GATE ECE 2005 Signals and Systems - Miscellaneous Question 13 English

GATE ECE 2005 Signals and Systems - Miscellaneous Question 13 English Option 1

GATE ECE 2005 Signals and Systems - Miscellaneous Question 13 English Option 2

GATE ECE 2005 Signals and Systems - Miscellaneous Question 13 English Option 3

GATE ECE 2005 Signals and Systems - Miscellaneous Question 13 English Option 4

GATE ECE 2004

MCQ (Single Correct Answer)

-0.6

Consider the sequence

$$x[n] = [ - \,4 - \,j5,\,\mathop {1 + j2}\limits_ \uparrow ,\,\,4]$$

The conjugate anti-symmetric part of the sequence is

$$\left[ {\matrix{ { - 4 - j\,\,2.5} & {j\,2} & {4 - j\,\,2.5} \cr } } \right]$$

$$\left[ {\matrix{ { - j\,\,2.5} & 1 & { - j\,\,2.5} \cr } } \right]$$

$$\left[ {\matrix{ { - j\,\,5} & {j\,2} & 0 \cr } } \right]$$

$$\left[ {\matrix{ { - 4} & 1 & 4 \cr } } \right]$$

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Questions Asked from Marks 2

GATE ECE 2015 Set 3 (1) GATE ECE 2009 (1) GATE ECE 2007 (2) GATE ECE 2006 (1) GATE ECE 2005 (3) GATE ECE 2004 (1) GATE ECE 1995 (1)

GATE ECE Subjects

Signals and Systems

Network Theory

Control Systems

Digital Circuits

General Aptitude

Electronic Devices and VLSI

Analog Circuits

Engineering Mathematics

Microprocessors

Communications

Electromagnetics