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Figure above shows a box which has to be completely wrapped with paper. However, a single Sheet of paper need to be used without any tearing. The dimension of the required paper could be 
  • a)
    17 cm by 4 cm
  • b)
    12 cm by 6 cm
  • c)
    15 cm by 4 cm
  • d)
    13 cm by 4 cm
Correct answer is option 'B'. Can you explain this answer?
Verified Answer
Figure above shows a box which has to be completely wrapped with paper...
Total surface area of the box = 2(4x6 + 1x6 + 1x4)

= 2(24 + 6 + 4)

= 68 cm2

As the problem says the paper can’t be torn/cut a portion of paper will need to be fold, so, the area of paper required would be greater than 68 cm2. Only option b) gives the area greater 68 cm2

Choice (B) is therefore, the correct answer.

Correct Answer: 12 cm by 6 cm
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Most Upvoted Answer
Figure above shows a box which has to be completely wrapped with paper...
Total surface area of the box = 2(4x6 + 1x6 + 1x4)

= 2(24 + 6 + 4)

= 68 cm^2

As the problem says the paper can’t be torn/cut a portion of paper will need to be fold, so, the area of paper required would be greater than 68 cm2. Only option b) gives the area greater 68 cm2

Correct Answer: 12 cm by 6 cm
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Community Answer
Figure above shows a box which has to be completely wrapped with paper...
Total surface area of the box = 2(4x6 + 1x6 + 1x4)

= 2(24 + 6 + 4)

= 68 cm2

As the problem says the paper can’t be torn/cut a portion of paper will need to be fold, so, the area of paper required would be greater than 68 cm2. Only option b) gives the area greater 68 cm2

Choice (B) is therefore, the correct answer.

Correct Answer: 12 cm by 6 cm
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Figure above shows a box which has to be completely wrapped with paper. However, a single Sheet of paper need to be used without any tearing. The dimension of the required paper could bea)17 cm by 4 cmb)12 cm by 6 cmc)15 cm by 4 cmd)13 cm by 4 cmCorrect answer is option 'B'. Can you explain this answer?
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