GATE Question Paper for NM (Available): Download Previous Year Papers with Solution PDF

GATE Naval Architecture and Marine Engineering (NM) Question Paper PDF are available for download here. Candidates will be able to download GATE NM 2023 Question Paper after the completion of the exam on Feburary 11, 2023 (Afternoon Session). GATE Naval Architecture and Marine Engineering Question Paper consist of three sections: General Aptitude (15 marks), Engineering Mathematics and the core subject. The subjects included in GATE Naval Architecture and Marine Engineering Syllabus (NM) are Applied Machines and Structures, Fluid Mechanics & Marine hydrodynamics, Naval Architecture & Ocean Engineering, Thermodynamics, and Marine Engineering.

The candidates opting for NM as their first paper can also opt for any one of Aerospace Engineering (AE), Civil Engineering (CE), and Engineering Sciences (XE) as their second paper

Quick Links:

GATE 2023 Naval Architecture & Marine Engineering Question Paper with Answer Key

Exam Date Session Question Paper PDF
February 11 Afternoon Session Check Here

GATE NM Previous Years’ Question Papers with Answer Key

GATE Naval Architecture and Marine Engineering is the newest addition to the examination along with GATE Geomatics Engineering, being introduced in the 2022 iteration of the exam. The overall paper is of 100 marks and contains 65 Questions to be attempted in 3 hours. GATE Exam aspirants can check out the question paper, result, cut off for the Naval Architecture and Marine Engineering Question Paper given below:

GATE 2022 Naval Architecture & Marine Engineering Question Paper with Answer Key

Exam Date Session Question Paper PDF
February 6 Forenoon Session Check Here

GATE 2022 Naval Architecture and Marine Engineering (NM) Model Question Paper

GATE 2022 NM Model Question Paper
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GATE Question Papers: Download Paper-wise Previous Year Papers

GATE Questions

  • 1.
    For the reaction, $H_{2} + I_{2} {\rightleftharpoons} 2HI, K= 47.6.$ If the initial number of moles of each reactant and product is 1 mole then at equilibrium

      • $\left[I_{2}\right]=\left[H_{2}\right], \left[I_{2}\right] > \left[HI\right]$
      • $({\frac{x^3}{9}})$
      • \(\left[I_{2}\right]>\left[H_{2}\right], \left[I_{2}\right] = \left[HI\right]\)

      • $\omega\propto\,n^{\frac{1}{3}}$

    • 2.

      In p-type semiconductor density of mobile holes exceeds that of conduction electrons. Hence, minority carriers in p -type semiconductor are conduction (free) electrons.


       

        • a

        • b


      • 3.

        \((1+i)^{2}\div i(2i-1)\)

          • a

          • b


        • 4.
          Question Text

            • A
            • B

          • 5.
            The points (-1, –2), (1, 0), (-1, 2), (-3, 0) form a quadrilateral of type:

              • Square
              • Rectangle

            • 6.

              sample text

                • dfb

                • dfg

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