Question map
Not attempted Correct Incorrect ★ Bookmarked
Loading…
Q6 (IAS/2010) Miscellaneous & General Knowledge › Important Days, Places & Events › Important Days, Places & Events

A cuboid has six sides of different colours. The red side is opposite to black. The blue side is adjacent to white. The brown side is adjacent to blue. The red side is face down. Which one of the following would be the opposite to brown?

Result
Your answer: —  Â·  Correct: C
Explanation

Explanation intentionally skipped due to low exam relevance today.

How others answered
Each bar shows the % of students who chose that option. Green bar = correct answer, blue outline = your choice.
Community Performance
Out of everyone who attempted this question.
69%
got it right
✓ Thank you! We'll review this.

SIMILAR QUESTIONS

IAS · 2007 · Q41 Relevance score: -0.16

Six faces of a cube are numbered from 1 to 6, each face carrying one different number. Further, 1. The face 2 is opposite to the face 6. 2. The face 1 is opposite to the face 5. 3. The face 3 is between the face 1 and the face 5. 4. The face 4 is adjacent to the face 2. Which one of the following is correct?

NDA-I · 2021 · Q86 Relevance score: -1.61

Which one of the following colours may be obtained by combining green and red colours?

IAS · 2006 · Q103 Relevance score: -1.66

Each of the six faces of a cube is numbered by one of the six digits from 1 to 6. This cube is shown in its four different positions in the figures I, II, III and IV: Consider the following statements: I. Figures II and III are sufficient to know as to which face is opposite to the face numbered 6. II. Figure II and III are sufficient to know as to which face is opposite to the face numbered 4. III. Figures I and IV are sufficient to know as to which face is opposite to the face numbered 3. Which of the statements given are correct?

IAS · 2008 · Q148 Relevance score: -2.26

There are two identical red, two identical black and two identical white balls. In how many different ways can the balls be placed in the cells (each cell to contain one ball) shown above such that balls of the same colour do not occupy any two consecutive cells?