Perfect square or cube

You need to know the following knowledge to solve this word math problem:
algebraarithmeticsolid geometryplanimetricsnumbersUnits of physical quantitiesGrade of the word problem
We encourage you to watch this tutorial video on this math problem: video1
 Related math problems and questions:
- Perfect cube  Which of the following numbers is not a perfect cube? a. 64 b. 729 c. 800 d. 1331 Which of the following numbers is not a perfect cube? a. 64 b. 729 c. 800 d. 1331
- Perfect cubes  Suppose a number is chosen at random from the set (0,1,2,3,. .. ,202). What is the probability that the number is a perfect cube? Suppose a number is chosen at random from the set (0,1,2,3,. .. ,202). What is the probability that the number is a perfect cube?
- Percentage  3547   Quality control found that out of 4,200 products, 3,074 were perfect. What percentage did the scraps represent? Quality control found that out of 4,200 products, 3,074 were perfect. What percentage did the scraps represent?
- Pentagonal pyramid  Find the volume and surface of a regular pentagonal pyramid with a base edge a = 12.8 cm and a height v = 32.1 cm. Find the volume and surface of a regular pentagonal pyramid with a base edge a = 12.8 cm and a height v = 32.1 cm.
- Rainfall  The annual average rainfall in India was 26 461 mm in Cherrapunji in 1981. How many hectoliters of water fell on one square meter? Would you fit this amount of water into a cube of three meters? The annual average rainfall in India was 26 461 mm in Cherrapunji in 1981. How many hectoliters of water fell on one square meter? Would you fit this amount of water into a cube of three meters?
- Root  Use the law of square roots: cbrt (sqrt[2] (sqrt[4] (6))) = sqrt[n] (6) Use the law of square roots: cbrt (sqrt[2] (sqrt[4] (6))) = sqrt[n] (6)
- QuizQ2  The square of the first number is equal to three-fifths of the second number. Determine both numbers if you know that the second number is five times greater than the first, and neither of the numbers is not equal to zero. The square of the first number is equal to three-fifths of the second number. Determine both numbers if you know that the second number is five times greater than the first, and neither of the numbers is not equal to zero.
