6.694, approx.
10039906006
216 = 6 x 6 x 6
To find a number that, when cubed, results in a value greater than 200 but less than 300, you can consider the cube roots of those boundaries. The cube root of 200 is approximately 5.85, and the cube root of 300 is about 6.67. Therefore, any number between 5.85 and 6.67, such as 6, can be cubed to get a result in that range, since (6^3 = 216).
A cube with edges 300-ft long has a total surface area of 540,000 square ft. That's 60,000 square yds in case you have to carpet it.
The expectation is 50 times.
10039906006
216 = 6 x 6 x 6
To find a number that, when cubed, results in a value greater than 200 but less than 300, you can consider the cube roots of those boundaries. The cube root of 200 is approximately 5.85, and the cube root of 300 is about 6.67. Therefore, any number between 5.85 and 6.67, such as 6, can be cubed to get a result in that range, since (6^3 = 216).
For a number to be a perfect cube all powers of the primes in its prime factorisation must be a multiple of 3.Thus the smallest number to multiply a number by to get a perfect cube is the extra prime powers needed.300 = 2² × 3¹ × 5²→ need an extra2 to the power of 3 - 2 = 1, ie 2¹3 to the power of 3 - 1 = 2, ie 3²5 to the power of 3 - 2 = 1, ie 5¹→ the smallest whole number to multiply 300 by to get a perfect cube is 2¹ × 3² × 5¹ = 90.
216, 343
The next whole number or integer after 299 will give you 300
A cube with edges 300-ft long has a total surface area of 540,000 square ft. That's 60,000 square yds in case you have to carpet it.
The expectation is 50 times.
any number bigger than 8.435
300
6.69433
Divide 300 by 6