Choose a number whose unit digit is three times greater than its tens digit.
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Choose a number whose unit digit is three times greater than its tens digit.
To solve this problem, choose a number from the options where the unit digit is three times the tens digit:
Thus, the correct number in question is .
A thousand units is represented by a cube as shown below:
What number do the cubes below represent?
Think of it from right to left: the rightmost digit is always the units place, and the next digit to the left is the tens place. In 1426, the 6 is units and 2 is tens.
Then that number doesn't satisfy the condition! You need to find a number where the units digit is exactly three times the tens digit, not close or approximately.
Yes! If the tens digit is 0, then the units digit would need to be . So a number like 1200 would work for this relationship.
Then no valid single digit exists for the units place! For example, if tens digit is 4, then , but 12 isn't a single digit.
No! Only focus on the last two digits. In 1426, you only need to check that 6 (units) equals (tens). The other digits don't matter for this problem.
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