GATE 2015 Aerospace Engineering (AE) Question Papers with Answer Key PDFs (February 1- Afternoon Session)

GATE 2015 Aerospace Engineering (AE) Question papers with answer key pdf are available to download. GATE AE 2015 was conducted by IIT Roorkee on February 1, 2015 in the afternoon session. The overall difficulty level of the exam was moderate.

GATE 2015 Aerospace Engineering (AE) Question Papers with Answer Key PDFs (February 1- Afternoon Session)

GATE 2015 AE Question Paper GATE 2015 AE Answer Key
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GATE 2015 Aerospace Engineering (AE) Paper Analysis

GATE 2015 Aerospace Engineering (AE) question paper has a total of 65 questions.

  • 29 questions in the question paper carried 2 marks each and the remaining questions were of 1 mark.
  • Questions followed different formats like that of Multiple Choices Questions (MCQs) and Numerical Answer Questions (NAQ).
  • Almost 15% of weightage was given to general aptitude and another 15% was taken by Engineering Mathematics.
  • The remaining paper consisting of subject-specific questions had 70% of weightage.
  • Diagrams, graphs, and data were even found in a few of the questions.
  • The exam contained negative markings as well. 1/3rd and 2/3rd marks shall be deducted for every wrong answer of questions carrying 1 and 2 marks respectively.

GATE Previous Year Question Papers

GATE Aerospace Engineering (AE) previous year question papers shall assist the candidates in their preparations. It will help in analyzing the pattern of the exam and shall also give a kind of blueprint for the entire preparation. Follow the links below for having a look at GATE's previous year's question papers.

Other PG Exam Question Papers:

GATE Questions

  • 1.

    sample text

      • dfb

      • dfg


    • 2.
      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

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

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

      • 3.

        Franz looked for opportunities to skip school to do what?

          • water the plants

          • collect birds eggs


        • 4.

          M. Hamel is introduced as a ruler-wielding teacher. This demonstrates that:

            • he is adamant.

            • he is a hard taskmaster.


          • 5.

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

              • a

              • b


            • 6.
              Question Text

                • A
                • B

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