AP EAPCET Question Paper 2020 (Available): Check Previous Year Question Paper with Solution PDF (2023-2013)

AP EAPCET question paper 2020 is available here for download. The question paper included a total of 160 questions to be answered in 180 minutes. Candidates can download the slot-wise question paper with solutions from the table given below for each session.

AP EAPCET (AP EAMCET) 2020 Question Papers with Answer Key

Exam Day & Session Question Paper
For Engineering
Day 1 (Sept 17) Forenoon Check here
Day 1 (Sept 17) Afternoon Check here
Day 2 (Sept 18) Forenoon Check here
Day 2 (Sept 18) Afternoon Check here
Day 3 (Sept 21) Forenoon Check here
Day 3 (Sept 21) Afternoon Check here
Day 4 (Sept 22) Forenoon Check here
Day 4 (Sept 22) Afternoon Check here
Day 5 (Sept 23) Forenoon Check here
For Agriculture and Medical
Day 5 (Sept 23) Afternoon Check here
Day 6 (Sept 24) Forenoon Check here
Day 6 (Sept 24) Afternoon Check here
Day 7 (Sept 25) Forenoon Check here
Day 7 (Sept 25) Afternoon Check here

*The article might have information for the previous academic years, which will be updated soon subject to the notification issued by the University/College.

AP EAPCET 2020 Questions

  • 1.
    If the angular velocity of a planet about its axis is halved, the distance of the stationary satellite of this planet from the centre of the planet becomes $2^n$ times the initial distance. Then the value of $n$ is

      • $\dfrac{2}{3}$
      • $2$
      • $\dfrac{1}{3}$
      • $\dfrac{4}{3}$

    • 2.
      The number of distinct quadratic equations $ax^2 + bx + c = 0$ with unequal real roots that can be formed by choosing the coefficients $a, b, c$ (with $a \ne 0$) from the set $\{0,1,2,4\}$ is

        • 4
        • 6
        • 5
        • 12

      • 3.
        The number of ways of dividing 15 persons into 3 groups containing 3, 5 and 7 persons so that two particular persons are not included into the 5 persons group is

          • $\frac{117(11!)}{3!(7!)}$
          • ${15 \choose 5} {10 \choose 3}$
          • $90 \times \frac{13!}{7!}$
          • ${15 \choose 5} {8 \choose 3}$

        • 4.
          If \( 3\overline{i} + \overline{j} + \overline{k} \), \( 2\overline{i} + \overline{k} \), and \( \overline{i} + 5\overline{j} \) are the position vectors of three non-collinear points A, B, C respectively. If the perpendicular drawn from C onto \( \overline{AB} \) meets \( \overline{AB} \) at the point \( a\overline{i} + b\overline{j} + c\overline{k} \), then \( a + b + c = \)

            • $ 5 $
            • $ 3 $
            • $ 7 $
            • $ 9 $

          • 5.
            At T(K), a gaseous mixture contains H\(_2\) and O\(_2\). The total pressure of the mixture is 2 bar. The weight percentage (w/w) of H\(_2\) is 33.33%. What is the approximate ratio of partial pressure of H\(_2\) and O\(_2\)?

              • 8 : 1
              • 4 : 1
              • 2 : 1
              • 3 : 1

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