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UCEED 2020 Previous Year Question Paper with Answer Key (PDF)

Download the UCEED 2020 previous year question paper with its answer key as a PDF or attempt the same paper online and get an instant scorecard .

Exam
UCEED
Year
2020
Includes
Answer key
File
PDF, 13.7 MB

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What is in the UCEED 2020 paper

65 questions you can also attempt online, with answers and explanations.

Sample questions

NAT 2020 NAT

The figure shows illustrations of six metal rods which have internal or external screw thread patterns at their ends. The shaded portion in the figure shows the cross section view. What is the maximum length possible by connecting the rods? Threads cannot be connected partially.…

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NAT 2020 NAT

The attached image shows a corridor floor that is covered with square tiles of the same size. How many tiles are covered by the green patch? [Figure: see page 3 of source PDF]

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NAT 2020 NAT

Figure to the left shows an unfolded pattern of a die. If four such identical dice are stacked one on top of another, as shown on the right, what is the sum of the numbers appearing on the faces which are parallel to the ground? [Figure: see page 3 of source PDF]

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NAT 2020 NAT

Twenty points are arranged on a plane as shown in the figure below. What is the highest number of squares that can be drawn using any four points as corners? [Figure: see page 4 of source PDF]

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NAT 2020 NAT

Area of black surface in the following image is ________ cm². Note: 1. All curves have same radii. 2. Use the value of pi as 22/7 [Figure: see page 4 of source PDF]

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NAT 2020 NAT

The image is a ceramic tile of dimension 20 cm x 20 cm. How many distinct patterns can you create by using two such ceramic tiles in a rectangular patch of 40 cm x 20 cm on the wall? [Figure: see page 5 of source PDF]

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NAT 2020 NAT

A cube is created by stacking 27 smaller cubes as shown in the figure. A plane, going through vertices A, B and C, cuts the cube as shown in the figure. How many smaller cubes will get cut? [Figure: see page 5 of source PDF]

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NAT 2020 NAT

At most how many triangles can appear by adding two straight lines to the figure? [Figure: see page 6 of source PDF]

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