Is it only 890 and 891
875
It can be one of six numbers: 724, 643, 562, 427, 346, 265
To determine how many times greater the digit in the ten thousands place is than the digit in the hundreds place, we need to understand the positional value of each digit. The positional value of a digit increases by a factor of 10 as you move from right to left in a number. Therefore, the digit in the ten thousands place is 10 times greater than the digit in the hundreds place.
The digit after the hundreds digit is 9 which is greater than or equal to 5, so add 1 to the hundreds digit: 14494 → 14500 to the nearest hundred.
421 and 842
There are 900 three-digit numbers, ranging from 100 to 999.
875
It can be one of six numbers: 724, 643, 562, 427, 346, 265
452, 894. None other that I can think of
Look at the digit in tens place. If it is 5 or greater, round the digit in hundreds place to the next higher digit. If the digit in tens place is less than 5, leave the digit in hundreds place as it is. Change all the numbers to the right of the hundreds place to zeros. 261 rounded to the nearest hundred is 300.
Oh, dude, it's like super simple. The digit in the thousands place is 10 times greater than the same digit in the hundreds place. So, if you have a 3 in the thousands place, it's like 30 times greater than the 3 in the hundreds place. Math, man, it's wild.
To determine how many times greater the digit in the ten thousands place is than the digit in the hundreds place, we need to understand the positional value of each digit. The positional value of a digit increases by a factor of 10 as you move from right to left in a number. Therefore, the digit in the ten thousands place is 10 times greater than the digit in the hundreds place.
9218 9425
The digit after the hundreds digit is 9 which is greater than or equal to 5, so add 1 to the hundreds digit: 14494 → 14500 to the nearest hundred.
421 and 842
There are 45 of them.
411 =========================== Another response: This contributor says that there is no answer. The conditions cannot be satisfied, because the specifications are self-contradictory. A digit cannot be "one more than but not greater than ..." another digit. Note: The first answer, above the line, can't be a solution, because it violaes the condition that its "... hundreds digit and ones digit is the same ..." .