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CAT 2020 DILR Slot 1 Question Paper with Answer Key PDFs
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Sachin Gupta

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CAT 2020 exam was conducted on November 29, 2020. The Morning Session (Slot 1) was rated from moderate to difficult in terms of overall difficulty. The candidates felt DILR sets were of moderate difficulty with only a few time-consuming questions. CAT 2020 DILR Slot 1 question paper comprised 6 sets- 4 DI sets with six questions each and two LR with four questions each. However, QA was comparatively easier with 50% of questions based on various topics of Arithmetic. VARC was the trickiest and the most time-consuming. To ace CAT, the candidates can download the CAT 2020 DILR Slot 1 question paper with the answer key PDFs for the exam conducted on November 29, 2020, to get a better idea about the type of questions asked in the paper.

CAT DILR Question Paper Slot 1- Nov 29, 2020

CAT 2020 DILR Question Paper SLOT 1 PDF CAT 2020 DILR Answer Key PDF CAT 2020 DILR Solutions PDF
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CAT 2020 Question Paper Nov 29 Slot 1: Sectional Analysis

CAT 2020 Slot 1 was conducted between 8.30 am to 10:30 am. The overall difficulty level of this slot was reported to be moderate to difficult. Brief CAT 2020 Slot 1 DILR analysis is as follows:

  • DILR section was of a moderate difficulty level. However, the questions were time-consuming and well spread out among topics.
  • 10 Questions were asked from Data Interpretation, out of which 8 were MCQs and 2 were TITA type Questions.
  • 14 Questions were asked from Logical Reasoning, out of which 10 were MCQs and 4 were TITA type Question

CAT 2020 Slot 1 QA was slightly easier in terms of difficulty, while the VARC section was the toughest section of the exam. Candidates can download CAT 2020 Slot 1 Question Papers and Solutions from the links below.

CAT Question Papers of Other Years

Other MBA Exam Question Papers

CAT Questions

1.
For some positive real number \(x\) , if  \(log_{\sqrt 3}(x)+\frac{log_x(25)}{log_x(0.008)}=\frac{16}{3}\), then the value of \(log_3(3x^2)\) is 

    • 4
    • 6
    • 7
    • 9

    2.
    The value of \(1+\bigg(1+\frac{1}{3}\bigg)\frac{1}{4}+\bigg(1+\frac{1}{3}+\frac{1}{9}\bigg)\frac{1}{16}+\bigg(1+\frac{1}{3}+\frac{1}{9}+\frac{1}{27}\bigg)\frac{1}{64}+....\),is

      • \(\frac{15}{13}\)
      • \(\frac{27}{12}\)
      • \(\frac{16}{11}\)
      • \(\frac{15}{8}\)

      3.
      A fruit seller has a stock of mangoes, bananas and apples with at least one fruit of each type. At the beginning of a day, the number of mangoes make up 40% of his stock. That day, he sells half of the mangoes, 96 bananas and 40% of the apples. At the end of the day, he ends up selling 50% of the fruits. The smallest possible total number of fruits in the stock at the beginning of the day is

        • 100
        • 240
        • 340
        • None of Above

        4.
        If \(x\) is a positive real number such that \(x^8+\bigg(\frac{1}{x}\bigg)^8=47\) , then the value of \(x^9+\bigg(\frac{1}{x}\bigg)^9\) is

          • \(34\sqrt 5\)
          • \(40\sqrt5\)
          • \(36\sqrt5\)
          • \(30\sqrt5\)

          5.
          If x and y are real numbers such that x2 + (x-2y-1)2 = 4y(x+y), here the value x-2y is?

            • 1

            • 2

            • 0

            • -1

            6.
            If \(\sqrt{5x+9}\)+\(\sqrt{5x-9}\)=\(3(2-\sqrt2)\) then \(\sqrt{10x+9}\) is equal to

              • \(3\sqrt7\)
              • \(4\sqrt5\)
              • \(3\sqrt31\)
              • \(2\sqrt7\)

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