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What else can I help you with?
What is the smallest prime number whose sum of its digits forms a number that is a perfect cube?
I think it will be 17. The sum of digits is 8, which is the cube of 2.
What is the smallest positive integer e such that the cube root of 600e is an integer?
45
Explain with workings What is the smallest positive integer q such that 25q is a perfect cube?
5
How many positive integers have equally many digits in the decimal representation of their square and their cube?
3
Is the smallest Rubik's Cube the easiest to solve?
The smallest Rubik cube is the 2x2x2 cube and it is by far the easiest
A number that is equal to the sum of the digits of its cube?
8 is the same as the sum of the digits of its cube, 512.
What is interesting about Hardy-Ramanujan number?
1729 is the smallest number that can be expressed in two ways as the sum of two cubes.[12cube+9cube] * * * * * ... two positive cubes. 12 cube + 1 cube and 10 cube + 9 cube.
The cube root of this number is 1 more than the smallest prime?
The cube root of this number is 1 more than the smallest prime?
How many digits are there in flex cube account?
eleven
The cube root of this number is one more than the smallest prime?
The cube root of this number is one more than the smallest prime
What number's cube root is 1 more then the smallest prime?
The number 27 has a cube root of 3, which is 2 (the smallest prime) plus 1.
How do you find the smallest positive integer of a variable in a cube root so that the cube root is an integer ex. find the smallest positive integer g so that the cube root of 400g is an integer?
Here is a method: cube root of 400g = n, where n is an integer cube both sides: 400g = n3 then: g = n3/400 therefore: n3/400 must be an integer if this is so, then n3 must be divisible by 400 with no remainder, and n must be => cube root of 400 which is 7.368 bracket the answer by substitution: let n=8, n cubed = 512 no good let n=12, n cubed = 1728 no good let n=20, n cubed = 8000, 8000/400=20 OK No smaller value of n will be divisible by 400 without a remainder, so g=20 is the smallest positive integer that meets the requirement.
