CAT logo
CAT 2020 DILR Slot 3 Question Paper with Answer Key PDFs
Sachin Gupta logo

Sachin Gupta

Associate Content Manager

CAT 2020 was held on November 29, 2020. The evening session (Slot 3) CAT question paper was moderately difficult and more time consuming compared to the other 2 slots. The candidates felt that the DILR sets in CAT 2020 Slot 3 question paper were of moderate difficulty. In DILR, Venn Diagram, Schedule, Games, and Tournament-based set were the topics from which maximum questions were asked. DILR sets in slot 3 were the most difficult when compared with the other two slots. CAT QA was considered to be of moderate difficulty. However, VARC was easier as compared to the other two slots. To excel in CAT, the candidates can download the question papers with the answer key PDF for the Slot 3 exam on November 29, 2020, to get a better idea about the type of questions asked in the paper.

CAT DILR Question Paper Slot 3- Nov 29, 2020

CAT 2020 Question Paper SLOT 3 PDF CAT 2020 Answer Key PDF CAT 2020 Solutions PDF
Download PDF Download PDF Download PDF


Also Check:

CAT 2020 Question Paper Nov 29 Slot 3: Sectional Analysis

CAT 2020 Slot 3 was conducted between 4:30 pm to 6:30 pm. The overall difficulty level of this slot was reported to be moderate.

  • DILR had 24 questions. The sets consisted of Venn Diagram, Schedule, Games, and Tournament-based questions.
  • In total 5 sets of Questions were asked. The distribution of Questions in the sets was in the order of 6,6,4,4,4.
  • Two of the five sets were easy and quite doable, the remaining three were of moderate difficulty.

CAT 2020 VARC section was rated as being easy, and the QA section was moderate. Candidates can download the CAT 2020 VARC and QA Question Paper and Solutions from the links given below.

CAT Question Papers of Other Years

Other MBA Exam Question Papers

CAT Questions

1.
Ratio of two sides of polygon is 1:2 and ratio of their interior angle is 3:4. Find the number of sides of the polygon with more number of sides.

      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.
        Suppose \(f(x,y)\) is a real-valued function such that \(f(3x+2y,2x-5y)=19x\), for all real numbers \(x\) and \(y\) . The value of x for which \(f(x,2x) = 27\) , is

          • 3
          • 4
          • 42
          • None of Above

          4.
          The number of coins collected per week by two coin-collectors A and B are in the ratio 3 : 4. If the total number of coins collected by A in 5 weeks is a multiple of 7, and the total number of coins collected by B in 3 weeks is a multiple of 24, then the minimum possible number of coins collected by A in one week is

            • 20
            • 42
            • 66
            • None of Above

            5.
            The sum of the first two natural numbers, each having 15 factors (including 1 and the number itself), is

              • 348
              • 412
              • 468
              • None of Above

              6.
              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

                Comments



                No Comments To Show