The number is 44; 4 + 4 = 8.
The number you are looking for is 50099. It is a five-digit number greater than 40000 but less than 70000. The ones digit (9) is greater than the ten thousand digit (5), all other digits (0) are the same, and the sum of the digits (5 + 0 + 0 + 9 + 9) equals 19.
I am less than 100 so the range is 01 - 99, but as I am divisible by 2 then I am even. As my tens digit and ones digit are the same then I am a 2 digit number so the range is now 10 - 98. The sum of my digits is 8, my tens digit and my ones digit are the same . . so the only solution is 44.
There is no number. 100 is the only one that has a hundreds digit. It's impossible.
x = hundreds digit y = tens digit z = ones digit x = z X + Z + 8 2X + 8 X = 4 = Z Y = Z -2= 4 -2 = 2 Answer: 424
63
They are the same because they are both multiplication. They also can be the same if the two digit number times by the one digit number equals a three digit number. They are different because the 3 digits number will obviously produce a higher product.
The number you are looking for is 50099. It is a five-digit number greater than 40000 but less than 70000. The ones digit (9) is greater than the ten thousand digit (5), all other digits (0) are the same, and the sum of the digits (5 + 0 + 0 + 9 + 9) equals 19.
I am less than 100 so the range is 01 - 99, but as I am divisible by 2 then I am even. As my tens digit and ones digit are the same then I am a 2 digit number so the range is now 10 - 98. The sum of my digits is 8, my tens digit and my ones digit are the same . . so the only solution is 44.
There is no number. 100 is the only one that has a hundreds digit. It's impossible.
x = hundreds digit y = tens digit z = ones digit x = z X + Z + 8 2X + 8 X = 4 = Z Y = Z -2= 4 -2 = 2 Answer: 424
19
63
The smallest ten-digit number that has two digits the same is 1000000000. However, this number does not meet the requirement of having two digits the same. The smallest valid ten-digit number with two digits the same is 1000000001, where the digit '0' appears eight times and '1' appears twice.
3333
The population total must be in the range of 800 to 1000, with a digit sum of 21 and the same digit in the ones and hundreds places. The only number that fits these criteria is 993, as it has the same digit (9) in the hundreds and ones places, and the sum of the digits (9 + 9 + 3) equals 21. Therefore, the village's population is 993.
98
10,234