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- Question
Count the number of squares in the given figure.
Options- Correct Answer
- 30
ExplanationThe figure may be labelled as shown.
The simplest squares are ABGF, BCHG, CDIH, DEJI, FGLK, GHML, HINM, IJON, KLQP, LMRQ, MNSR, NOTS, PQVU, QRWV, RSXW and STYX i.e. 16 in number.
The squares composed of four components each are ACMK, BDNL, CEOM, FHRP, GISQ, HJTR, KMWU, LNXV and MOYW i.e. 9 in number.
The squares composed of nine components each are ADSP, BETQ, FIXU and GJYV i.e. 4 in number.
There is one square AEYU composed of sixteen components.
There are 16 + 9 + 4 + 1 = 30 squares in the given figure.
More questions
- 1.
How many triangles are there in the question figure?
Options
Discuss
Correct Answer: 31
Explanation:
- 2.
In these tests find which code matches the shape or pattern given at the end of each question.
Options
Discuss
Correct Answer: BG
Explanation:
Something should end with M
- 3. Find out how will the key figure (X) look like after rotation.
Options
Discuss
Correct Answer: 4
- 4. Choose a figure which would most closely resemble the unfolded form of Figure (Z).
Options
Discuss
Correct Answer: 4
- 7. Three positions of a dice are given. Based on them find out which number is found opposite the number 2 in the given cube.
Options
Discuss
Correct Answer: 6
Explanation:
From figures (i) and (ii), we conclude that the numbers 1, 4, 3 and 5 lie adjacent to the number 6. Clearly, the number 2 lies opposite 6 and conversely 6 lies opposite 2.- 8. Choose the correct water image of the given figure (X) from amongst the four alternatives.
Options
Discuss
Correct Answer: 1
- 9. Choose the alternative which is closely resembles the mirror image of the given combination.
Options
Discuss
Correct Answer: 2
- 10. Count the number of convex pentagons in the adjoining figure.
Options
Discuss
Correct Answer: 12
Explanation:
A convex pentagon has no angles pointing inwards. More precisely, no internal angles can be more than 180°.The figure may be labelled as shown.
The pentagons in the figure, are ABDFH, CDFHB, EFHBD, GHBDF, ACDFG, CEFHA, EGHBC, GABDE, BDEGH, DFGAB, FHACD and HBCEF. Clearly, these are 12 in number.
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