Choose a number less than 43,125 whose tens of thousands digit is even.
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Choose a number less than 43,125 whose tens of thousands digit is even.
To solve this problem, let's apply the following steps:
Now, let's apply these steps to the choices:
Step 1: Checking the choices against 43,125:
Step 2: Determine the tens of thousands digit for each remaining valid number:
Step 3: Check which tens of thousands digits are even:
Therefore, out of the valid choices, the number has an even tens of thousands digit.
Thus, the correct choice, less than 43,125 with an even tens of thousands digit, is .
What number do the units shown below represent?
Write the units in the place value chart and convert into a number.
In a number like , count from right to left: 9 (ones), 9 (tens), 9 (hundreds), 6 (thousands), 2 (ten thousands). It's always the second digit from the left in five-digit numbers!
Even digits are 0, 2, 4, 6, 8 - they can be divided by 2 with no remainder. Odd digits are 1, 3, 5, 7, 9.
Because ! The problem requires both conditions: the number must be less than 43,125 AND have an even tens of thousands digit.
Start from the leftmost digit. If they're the same, move to the next digit. Since 44,123 starts with 4 and 43,125 starts with 4, compare the next digits: 4 > 3, so 44,123 is larger.
Numbers with fewer than 5 digits don't have a tens of thousands place! For example, has 1 in the ten thousands place, not a missing digit.
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