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Find a 10-digit number where the first digit is how many zeros in the number, the second digit is how many 1s in the number etc. until the tenth digit which is how many 9s in the number.
There is a 9 digit number. No digit are repeated and rightmost digit is divisible by 1 and right 2 digits is divisible by 2, right 3 digits is divisible by 3 and so on, finally the whole number is divisible by 9.
Can you find out the number?
Using the digits 1, 2, 3 and 4, find the number of 10-digit sequences that can be written so that the difference between any two consecutive digits is 1.
Examples of such 10-digit sequences are 1234321232 and 2121212121.
I'm thinking of a number.
What is the number?
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?
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