AP PGECET 2016 Question Papers: Download Question Paper and Answer Key PDFs

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Collegedunia Team

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AP PGECET 2016 question papers are available for download. The question paper had objective-type questions of 120 marks and each question was of one mark. The paper contained 120 Multiple Choice Questions (MCQs) of 2 hours duration. The question paper was rated moderate in terms of difficulty.

AP PGECET 2016 Question Paper

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AP PGECET 2016 Questions

  • 1.
    Suppose \( R_1 \) and \( R_2 \) are reflexive relations on a set \( A \). Which of the following statements is correct?

      • \( R_1 \cap R_2 \) is reflexive and \( R_1 \cup R_2 \) is irreflexive
      • \( R_1 \cap R_2 \) is irreflexive and \( R_1 \cup R_2 \) is reflexive
      • Both \( R_1 \cap R_2 \) and \( R_1 \cup R_2 \) are irreflexive
      • Both \( R_1 \cap R_2 \) and \( R_1 \cup R_2 \) are reflexive

    • 2.
      Determine the value of $\lambda$ and $\mu$ for which the system of equations
      $x + 2y + z = 6$,
      $x + 4y + 3z = 10$,
      $2x + 4y + \lambda z = \mu$
      has a unique solution.

        • $\lambda = 2$, $\mu = 12$
        • $\lambda = 2$, $\mu \neq 12$
        • $\lambda \neq 2$, $\mu \neq 12$
        • for any $\lambda$ and any $\mu$

      • 3.

        For a two-port network to be reciprocal, it is necessary that ……..

          • \( z_{11} = z_{22} \) and \( y_{21} = y_{12} \)

          • \( z_{11} = z_{22} \) and \( AD - BC = 0 \)

          • \( h_{11} = -h_{12} \) and \( AD - BC = 0 \)

          • \( y_{12} = y_{21} \) and \( h_{21} = -h_{12} \)


        • 4.
          Which strategy can be used to minimize the shear damage in bioreactors used for animal cell culture?

            • Using spargers
            • Increasing agitation rate
            • Adding Pluronic F-68
            • Increasing temperature

          • 5.
            Let \( z \) be a complex variable and \( C : |z| = 3 \) be a circle in the complex plane. Then,
            \[ \oint_C \frac{z^2}{(z - 1)^2(z + 2)} \, dz = \]

              • \( \pi i \)
              • \( 2\pi i \)
              • 0
              • \( \pi(2 + i) \)

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