GATE 2023 Engineering Sciences Question Paper PDF- Download Here

GATE 2023 Engineering Sciences Question Paper PDF is now available here after the conclusion of the exam. IIT Kanpur conducted GATE 2023 Engineering Sciences exam on February 11, 2023 in the Forenoon Session from 09:30 AM to 12:30 PM. Students had to answer 65 questions in GATE 2023 Engineering Sciences Question Paper carrying a total weightage of 100 marks. 10 questions are from the General Aptitude section and 55 questions are from Core Discipline.

GATE 2023 Engineering Sciences Question Paper with Answer Key PDF

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Question Paper Source: Byjus

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GATE Questions

  • 1.
    Direction: In these tests you will find an Incomplete Figure and four Answer Figures. You have to select one diagram from the Answer Figures which fits into the blank column in Incomplete Figure in order to complete it
    Incomplete Figure

    Answer Figures

      • Figure (a)

      • Figure (b)

      • Figure ©


    • 2.

      Write a balanced equation for the reaction of molecular nitrogen (N2) and oxygen (O2) to form dinitrogen pentoxide. \((f(x)=x^2)\)

        • N2 + O2 → N2O5 (unbalanced equation)
        • 2N2 + 5O2 → 2N2O5
        • option 3

      • 3.

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

          • a

          • b


        • 4.

          Franz looked for opportunities to skip school to do what?

            • water the plants

            • collect birds eggs


          • 5.

            The area of a rhombus whose vertices are (3, 0), (4, 5), (-1, 4) and (-2,-1) taken in order, is:

              • 12 sq.units

              • 24 sq.units


            • 6.
              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

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

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

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