Junior Engineer (Electrical / Electronics)

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Junior Engineer (Electrical/Electronics) MCQs – Series 9 (Q101-110)

Q101. The Laplace transform of the unit step function u(t) is:

  • A) 1/s
  • B) e^-s
  • C) s
  • D) 1/s²

Q102. The Laplace transform of e^(-at) is:

  • A) 1/(s+a)
  • B) s/(s+a)
  • C) a/s
  • D) 1/(s-a)

Q103. The eigenvalues of a diagonal matrix are:

  • A) Always zero
  • B) The diagonal elements themselves
  • C) Equal to the matrix trace only
  • D) Always equal to 1

Q104. The rank of a 3×3 identity matrix is:

  • A) 0
  • B) 1
  • C) 2
  • D) 3

Q105. The derivative of sin(ωt) with respect to t is:

  • A) cos(ωt)
  • B) ω cos(ωt)
  • C) -sin(ωt)
  • D) -ω cos(ωt)

Q106. If a complex number is expressed as 3 + j4, its magnitude is:

  • A) 4
  • B) 3
  • C) 5
  • D) 7

Q107. The general solution of the differential equation dy/dx + y = 0 is:

  • A) y = Ce^(-x)
  • B) y = C
  • C) y = Cx
  • D) y = Ce^x

Q108. The Fourier series of a periodic even function contains only:

  • A) Neither sine nor cosine terms
  • B) Cosine terms (and possibly a DC term)
  • C) Both sine and cosine terms equally in all cases
  • D) Sine terms

Q109. The value of the definite integral of sin(x) dx from 0 to π is:

  • A) π
  • B) 0
  • C) 2
  • D) 1

Q110. In matrix algebra, if A is a square matrix and its determinant |A| = 0, then A is called:

  • A) A non-singular matrix
  • B) A singular matrix
  • C) A symmetric matrix
  • D) An orthogonal matrix

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