GATE 2014 Civil Engineering (CE) Question Paper with Answer Key Pdfs (February 2- Forenoon Session)

GATE 2014 Civil Engineering (CE) Slot 1 Question Paper and Answer Key PDF is available for download. GATE 2014 Civil Engineering Slot 1 was conducted by IIT Kharagpur on February 2, 2014 in the forenoon session. The overall difficulty level of the exam was rated as moderate to difficult by the test–takers. GATE 2014 CE Slot 1 Question paper was divided into two sections- General Aptitude which carried total of 15 marks and the second section consisted of the core paper that is subject-specific and carries a total of 85 marks. Total 65 questions are there in both the sections out of which 10 are there in the first section and 55 questions are there in the second section.

GATE 2014 Civil Engineering (CE) Slot 1 Question Paper with Answer Key PDFs February 2 (Forenoon Session)

GATE 2014 Civil Engineering (CE) Question Paper GATE 2014 Civil Engineering (CE) Answer Key
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GATE 2014 CE Answer Key Details

Question No. Section Answer Question No. Section Answer
1 GA A 24 CE C
2 GA B 25 CE B
3 GA D 26 CE C
4 GA C 27 CE A
5 GA 1300 to 1300 28 CE 12 to 12
6 GA D 29 CE 0.26 to 0.27
7 GA B 30 CE A
8 GA 180 to 180 31 CE 1 to 1
9 GA D 32 CE 1.0 to 2.5
10 GA B 33 CE A
1 CE C 34 CE D
2 CE 23 to 23 35 CE 2 to 2
3 CE 0.4 to 0.4 36 CE C
4 CE A 37 CE A
5 CE A 38 CE D
6 CE C 39 CE 7.6 to 8.0
7 CE A 40 CE 7.10 to 7.85
8 CE C 41 CE C
9 CE 9 to 9 42 CE 0.93 to 0.96
10 CE A 43 CE B
11 CE A 44 CE D
12 CE A 45 CE 2 to 2
13 CE A 46 CE A
14 CE D 47 CE A
15 CE B 48 CE B
16 CE D 49 CE 4.7 to 4.9
17 CE 22 to 23 50 CE 307 to 310
18 CE A 51 CE 3.1 to 3.2
19 CE B 52 CE 1750 to 1750
20 CE C 53 CE 90 to 95
21 CE D 54 CE C
22 CE 2.7 to 2.8 55 CE D
23 CE C

GATE 2014 Civil Engineering (CE) Slot 1 Paper Analysis

  • GATE 2014 Civil Engineering (CE) Question Paper had two sections- General Aptitude and Core Discipline- Civil Engineering.
  • In Multiple Choice Questions (MCQs), there was one-third negative marking for wrong answer in one mark MCQs and two-third negative marking for each wrong answer in two marks MCQs for GATE 2014 Civil Engineering Question Paper
  • There was no negative marking for NAT Questions.
  • GATE CE Slot 1 Question Paper had 65 questions carrying 100 marks.
Type of Questions General Aptitude Core Discipline
Number of Questions Marks Number of Questions Marks
No. of 1 marks MCQs 4 4 20 20
No. of 2 marks MCQs 4 8 16 32
No. of 1 marks NATs 1 1 5 5
No. of 2 marks NATs 1 2 14 28

Previous Year Question Papers Links

Below find the links of the previous year’s GATE Civil Engineering Slot 1 question papers. It shall help the candidates in understanding the exam pattern and preparing well for the exams. Candidates shall be able to prepare the topics with high weightage:

Other PG Exam Question Papers:

GATE Questions

  • 1.

    test

      • test

      • test


    • 2.
      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 ©


      • 3.

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

          • a

          • b


        • 4.

          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


          • 5.

            sample text

              • dfb

              • dfg


            • 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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