GATE 2018 IN Question Paper with Answer Key PDFs (February 4- Afternoon Session)

GATE 2018 IN Question Paper with Answer Key PDF is available for download. The exam was successfully conducted by IIT Guwahati on February 4, 2018 (in the Afternoon Session). GATE 2018 IN Question Paper had 30 questions of 1 mark and 35 questions for 2 marks each. The majority of the questions in GATE 2018 IN Question Paper were concept-based. Questions from General Aptitude And Mathematics were easy, while 50% of questions in the Core Subject (IN) were easy, 30% medium and 20% tough.

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GATE 2018 IN Question Paper with Answer Key PDFs- Feb 4, 2018 (Afternoon Session)

GATE 2018 IN Question Paper GATE 2018 IN Answer Key
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GATE 2018 IN Paper Analysis

In GATE 2018 IN question paper, the questions were mostly asked on topics such as Network Theory, Analog Circuits, Measurement, Digital Circuits, etc. Candidates can check the weightage of important topics from GATE 2018 IN paper from the article below-

Subject No. Of Questions Topics Asked Difficulty Level Of Ques. Total Marks
Engineering Mathematics 1 Marks: 4 Linear Algebra; Statistics and Probability; Calculus; Easy 14
2 Marks: 5
Network Theory 1 Marks: 3 Basic Components and types of circuits; Basic Laws and Methods; teady state analysis of AC Circuits Tough 9
2 Marks: 3
Signals and Systems 1 Marks: 2 Fourier Representation of Signals;Frequency Response of LTI Systems and Diversified Topics Easy 8
2 Marks: 3
Control Systems 1 Marks: 2 Bode Plots; Phase Margin Easy 8
2 Marks: 3
Analog Circuits 1 Marks: 4 Diode Circuits-Analysis and Application; Operational Amplifiers & Its Applications Tough 12
2 Marks: 4
Digital Circuits 1 Marks: 3 Combinational & Sequential Digital Circuits; Introduction to Microprocessor Easy 9
2 Marks: 3
Communications 1 Marks: 1 Modulation index of Analog Modulation Easy 1
2 Marks: 0
Measurement 1 Marks: 2 Basics of Measurements and Error Analysis; Measurements of Basic Electrical Quantities Electronic Measuring Instruments Tough 10
2 Marks: 4
Transducers 1 Marks: 2 Strain Gauge; Ultrasonic Flow Meter Medium 8
2 Marks: 4
Process Control 1 Marks: 0
2 Marks: 0
Optical instrumentation 1 Marks: 2 Optical Sources and Detectors; Tough 6
2 Marks: 2
General Aptitude 1 Marks: 5 Algebra, Vocabulary, Data Interpretation, TSD Easy 15
2 Marks: 5
Total 65 100

There were 30 questions in GATE 2018 IN Question Paper for 1 mark each while 35 questions carrying 2 marks each. Candidates can check the number of MCQs and NATs asked in GATE 2018 IN paper from the article below-

Type of Questions General Aptitude Core Discipline
Number of Questions Marks Number of Questions Marks
No. of 1 mark MCQs 5 5 12 24
No. of 2 marks MCQs 5 10 14 28
No. of 1 mark NATs 0 0 13 13
No. of 2 marks NATs 0 0 16 32

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GATE Previous Year Question Paper

Aspirants preparing for the GATE upcoming exams can check the detailed information regarding the same to score good marks and avoid any confusion.

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GATE Questions

  • 1.

    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


    • 2.

      Franz looked for opportunities to skip school to do what?

        • water the plants

        • collect birds eggs


      • 3.

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

          • a

          • b


        • 4.

          sample text 2

            • dsfdg

            • fdgd


          • 5.
            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 ©


            • 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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