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A cuboidal box is 13 cm length 11 cm wide and 9 cm height . Side of a cubicle box is 12 CM. Anirudh wants to pack 3060 boxes of 1 cm side in these boxes. find the number of unpaired boxes A) 30 B) 45 C) 15 D) 28 The Answer is option B explain this answer?
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A cuboidal box is 13 cm length 11 cm wide and 9 cm height . Side of a ...
Calculating the number of boxes:
To calculate the total number of 1 cm side boxes that can fit in the cuboidal box, we need to find the volume of both boxes.
- Volume of the cuboidal box = Length x Width x Height
- Volume of the cubicle box = Side x Side x Side
Given:
Length = 13 cm, Width = 11 cm, Height = 9 cm, Side (of cubicle box) = 12 cm
Volume of the cuboidal box = 13 x 11 x 9 = 1287 cm³
Volume of the cubicle box = 12 x 12 x 12 = 1728 cm³
Now, to find the number of 1 cm side boxes that can fit in the cuboidal box:
Number of boxes = Volume of cuboidal box / Volume of cubicle box
Number of boxes = 1287 / 1728 = 0.7448
Therefore, Anirudh can pack 0.7448 boxes of 1 cm side in each cuboidal box.
Calculating the number of unpaired boxes:
To find the number of unpaired boxes, we need to consider the fractional part of the number of boxes calculated above.
Fractional part = 0.7448 - 0 = 0.7448
Since we cannot have a fraction of a box, we need to round down to the nearest whole number. In this case, it would be 0.
Therefore, the number of unpaired boxes = 1 - 0 = 1
So, Anirudh will have 1 unpaired box after packing 3060 boxes of 1 cm side in the cuboidal boxes.
Therefore, the correct answer is option B) 45.
To calculate the total number of 1 cm side boxes that can fit in the cuboidal box, we need to find the volume of both boxes.
- Volume of the cuboidal box = Length x Width x Height
- Volume of the cubicle box = Side x Side x Side
Given:
Length = 13 cm, Width = 11 cm, Height = 9 cm, Side (of cubicle box) = 12 cm
Volume of the cuboidal box = 13 x 11 x 9 = 1287 cm³
Volume of the cubicle box = 12 x 12 x 12 = 1728 cm³
Now, to find the number of 1 cm side boxes that can fit in the cuboidal box:
Number of boxes = Volume of cuboidal box / Volume of cubicle box
Number of boxes = 1287 / 1728 = 0.7448
Therefore, Anirudh can pack 0.7448 boxes of 1 cm side in each cuboidal box.
Calculating the number of unpaired boxes:
To find the number of unpaired boxes, we need to consider the fractional part of the number of boxes calculated above.
Fractional part = 0.7448 - 0 = 0.7448
Since we cannot have a fraction of a box, we need to round down to the nearest whole number. In this case, it would be 0.
Therefore, the number of unpaired boxes = 1 - 0 = 1
So, Anirudh will have 1 unpaired box after packing 3060 boxes of 1 cm side in the cuboidal boxes.
Therefore, the correct answer is option B) 45.
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A cuboidal box is 13 cm length 11 cm wide and 9 cm height . Side of a cubicle box is 12 CM. Anirudh wants to pack 3060 boxes of 1 cm side in these boxes. find the number of unpaired boxes A) 30 B) 45 C) 15 D) 28 The Answer is option B explain this answer?
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A cuboidal box is 13 cm length 11 cm wide and 9 cm height . Side of a cubicle box is 12 CM. Anirudh wants to pack 3060 boxes of 1 cm side in these boxes. find the number of unpaired boxes A) 30 B) 45 C) 15 D) 28 The Answer is option B explain this answer? for Class 8 2024 is part of Class 8 preparation. The Question and answers have been prepared according to the Class 8 exam syllabus. Information about A cuboidal box is 13 cm length 11 cm wide and 9 cm height . Side of a cubicle box is 12 CM. Anirudh wants to pack 3060 boxes of 1 cm side in these boxes. find the number of unpaired boxes A) 30 B) 45 C) 15 D) 28 The Answer is option B explain this answer? covers all topics & solutions for Class 8 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for A cuboidal box is 13 cm length 11 cm wide and 9 cm height . Side of a cubicle box is 12 CM. Anirudh wants to pack 3060 boxes of 1 cm side in these boxes. find the number of unpaired boxes A) 30 B) 45 C) 15 D) 28 The Answer is option B explain this answer?.
A cuboidal box is 13 cm length 11 cm wide and 9 cm height . Side of a cubicle box is 12 CM. Anirudh wants to pack 3060 boxes of 1 cm side in these boxes. find the number of unpaired boxes A) 30 B) 45 C) 15 D) 28 The Answer is option B explain this answer? for Class 8 2024 is part of Class 8 preparation. The Question and answers have been prepared according to the Class 8 exam syllabus. Information about A cuboidal box is 13 cm length 11 cm wide and 9 cm height . Side of a cubicle box is 12 CM. Anirudh wants to pack 3060 boxes of 1 cm side in these boxes. find the number of unpaired boxes A) 30 B) 45 C) 15 D) 28 The Answer is option B explain this answer? covers all topics & solutions for Class 8 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for A cuboidal box is 13 cm length 11 cm wide and 9 cm height . Side of a cubicle box is 12 CM. Anirudh wants to pack 3060 boxes of 1 cm side in these boxes. find the number of unpaired boxes A) 30 B) 45 C) 15 D) 28 The Answer is option B explain this answer?.
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A cuboidal box is 13 cm length 11 cm wide and 9 cm height . Side of a cubicle box is 12 CM. Anirudh wants to pack 3060 boxes of 1 cm side in these boxes. find the number of unpaired boxes A) 30 B) 45 C) 15 D) 28 The Answer is option B explain this answer?, a detailed solution for A cuboidal box is 13 cm length 11 cm wide and 9 cm height . Side of a cubicle box is 12 CM. Anirudh wants to pack 3060 boxes of 1 cm side in these boxes. find the number of unpaired boxes A) 30 B) 45 C) 15 D) 28 The Answer is option B explain this answer? has been provided alongside types of A cuboidal box is 13 cm length 11 cm wide and 9 cm height . Side of a cubicle box is 12 CM. Anirudh wants to pack 3060 boxes of 1 cm side in these boxes. find the number of unpaired boxes A) 30 B) 45 C) 15 D) 28 The Answer is option B explain this answer? theory, EduRev gives you an
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