Choose a number whose tens unit is greater than 7.
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Choose a number whose tens unit is greater than 7.
To solve this problem, we must examine the tens digit of each given number and find one whose tens digit is greater than 7.
From this analysis, the number is the only one where the tens digit (8) is greater than 7.
Therefore, the correct answer to the problem is .
What number do the blue squares below represent?
Think of it as counting from right to left: ones place (1st), tens place (2nd), hundreds place (3rd). The tens digit is always the middle digit in a 3-digit number!
Greater than 7 means the digit must be 8 or 9 only. Numbers like 7 are equal to 7, not greater than 7, so they don't count!
Look carefully at the position! In 978, the 8 is in the ones place, not the tens place. The tens digit is 7, which is not greater than 7.
Absolutely! Just remember the pattern: ones, tens, hundreds, thousands. Count from right to left, and the tens place is always the 2nd position from the right.
Then both would be correct answers! In this problem, only has a tens digit (8) greater than 7, making it the only right choice.
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