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What is the largest four digit number whose cube root is a prime number?
Wiki User
∙ 11y ago
6859. Cube root of 9999 is 21.54, so find the largest prime number less than that (19), then cube that number.
19^3=6,859
Wiki User
∙ 11y ago
Juper Luper
is obvious 6969
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What is the largest 4 digit number whose square root is a prime number?
9409
What is the largest three digit number whose square root is a prime?
961
What is the largest 3 digit prime each of whose digits is a prime?
773.
What two digit number that has three different prime factors?
It can be 30 whose prime factors are 2, 3 and 5
What is a two digit prime number whose digits add up to 13?
67
What are the largest three digit prime number whose digits are all primes?
The largest three digit prime number whose digits are all primes is 773.
Which the largest 3 digit prime number whose digits all primes?
The largest 3 digit number whose digits are all primes is 777. The largest 3 digit number with different prime digits is 753.
What is the largest 5 digit number whose square root is a prime number?
97969
What is the largest 4 digit number whose square root is a prime number?
9409
What is the largest four-digit number whose cube root is a prime number?
6859
What is the largest three digit number whose square root is a prime?
961
What is the largest four-digit number whose digits are all prime?
7777
Largest three digit prime number whose digits are all primes?
How about: 773
What is the largest 3 digit prime number whose square root is a prime number?
There is no three digit prime number whose square root is a prime number. Prime numbers have no factors other than 1 and themselves. Any number having a prime number as a square root is a composite number.
What is the largest 3 digit number whose square root is a prime number?
The answer is 961. The square root of 961 is 31, which is a prime number.
What is the largest 3 digit prime each of whose digits is a prime?
773.
What is largest two digit prime numbers whose digits are also prime?
73 satisfies your condition.
