(Paper) IIT CEED Previous Year Question Paper - 2016 "Held On 14-02-2016"

(Paper) IIT CEED Previous Year Question Paper - 2016

"Held On 14-02-2016"

Q.1 Shown below are ampersands (sign for ‘and’) in several fonts. Count the number of distinct fonts used.

Q.2 Count the number of triangles in the given figure.

Q.3 Given below is the intersection of a triangular prism with a cylinder. The sides of the isosceles triangle ABC are: AB=BC=5 cm, AC= 6cm. The diameter of the cylinder is 5 cm, width is 2 cm and the total length of the prism is 5.4cm.

Assume the cylinder face to be a dial of a clock, with D at its center. Imagine a lizard starts moving from F which is midpoint of AC, and travels along the solid surface to catch a fly sitting on the periphery of the dial at 2 O’clock position.

The lizard takes a straight paths FB, BD, DE and proceeds to target along the periphery of the dial. What would be the full length traversed by the lizard?

Q.4 Enumerate the number of spelling mistakes in the following paragraph:

Q.5 Shown below are three perspective views of the same solid object. Count the total number of surfaces in the object. Assume that the hidden surfaces are flat.

Q.6 The 3D solid given below has edges of equal length of 16 cm. A rectangular hole of dimensions 4x3 cm and depth 2 cm is made in the centre of each face. Calculate the total surface area of the resulting solid in square cm.

Q.7 Given below are seven pieces of a puzzle. What is the four digit number formed after the correct arrangement?

Q.8 Shown below on the left are two wooden pieces joined together. The joint wooden block is cut at two places AA and BB at 45 degree angles respectively as shown in the enlarged figure on the right. Calculate the area shaded in black. Give your answer in square cm.

Q.9 Shown below is a stack of identical bricks arranged without empty spaces between them. How many additional bricks are required to complete the stack into a solid rectangular block?

Q.10 A platonic solid has all faces congruent. Given below is one face of a platonic solid. Faces of this solid meet to create six vertices and twelve edges. Visualizing this solid, count the total number of triangles visible on all the faces.