There are 9 x 10 x 10 x 10, or 9000 four-digit number that can be formed if the leading digit cannot be zero.
Any pair of digits (not including 0), can be used to generate 14 four-digit numbers. If one of the digits is 0, only seven will start with a non-zero digit.
It is the set of all numbers excluding zero.
If you exclude numbers starting with zero then the first digit must be between 1 and 9 (i.e. 9 combinations). The remaining 9 digits can be any value between 0 and 9 (i.e. 10 combinations).So you can have 9x109 = 9,000,000,000 combinations.
There are 360 of them.
There are 9 x 10 x 10 x 10, or 9000 four-digit number that can be formed if the leading digit cannot be zero.
<float_literals> -> <digit> { <digit> } [ . ] [ { <digit> } ] <digit> -> "0" | <digit excluding zero> <digit excluding zero> -> "1" | "2" | "3" | "4" | "5" | "6" | "7" | "8" | "9" hi dude i wish you are satisfied with my answer LOL ^^
Any pair of digits (not including 0), can be used to generate 14 four-digit numbers. If one of the digits is 0, only seven will start with a non-zero digit.
It is the set of all numbers excluding zero.
The greatest place value will be whatever non-zero digit is farthest to the left. Look at the digit immediately to the right of it. If that digit is four or less, zero it and everything to the right of it out. If that digit is five or higher, increase the greatest digit by one and zero everything to the right of it out.
9 x 10 x 10 x 5 = 45000
If you exclude numbers starting with zero then the first digit must be between 1 and 9 (i.e. 9 combinations). The remaining 9 digits can be any value between 0 and 9 (i.e. 10 combinations).So you can have 9x109 = 9,000,000,000 combinations.
256 unless you count zero in which case its 625.
The sum of the first 100 numbers, excluding zero, is 5,001.
Allowing numbers that start with zero, the answer is 6!/(2!*2!) = 720/(2*2) = 180
Due to carries, in the multiplication a zero can change to a non-zero and vice versa.
The sum of the first 500 even numbers, excluding zero, is 250,500.