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There’s a certain 10-digit number where the first digit is equal to the number of zeros in the entire number, the second number is the number of 1’s in the entire number, and so on, to where the 10th digit is the number of 9’s in the entire number.

What is the number?

6210001000 is the answer

There's a certain 10-digit number where the first digit is equal to the number of zeros in the entire number, the second number is the number of 1's in the entire number, and so on, to where the 10th digit is the number of 9's in the entire number. What is the number?

Can you find a five digit number which has no zeros no digit is repeated, where:

The first digit is a prime number. The second digit is the fifth digit minus the first digit. The third digit is twice the first digit. The fourth digit is the third digit plus three. The fifth digit is the difference between the first digit and the fourth digit.

Find a five-digit number in which the last number is the sum of the first, second, and third; the third is four less than the last; the fourth is two less than the last; and the first and fourth added are one less than the last. The last number is also three times the second.

There's a three digit number which: If you add seven to it it divides exactly by seven; If you add eight to it it divides exactly by eight; If you add nine to it it divides exactly by nine. What is the number?

What is the five-digit number, no zeroes, in which the second digit is three times the first, the third is one more than the second, the fourth is four times the first, and the last is one-half more than the second?