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To solve this problem, we need to evaluate the expression . This involves assessing the values involved and determining the relationship between parts of the expression.
We begin by considering the meaning of the expression logically. The expression simplifies to because adding zero does not change the number. Similarly, the expression simplifies to because subtracting zero does not change the number.
Hence, the expression to evaluate becomes comparing and .
To determine the relation between and , we note that is less than because when counting, comes before .
Therefore, the correct relationship between these numbers is , represented by the symbol .
Therefore, the solution to the problem is .
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\( 1\times1000= \)
Zero is the additive identity! When you add zero to any number, you get the same number back. Think of it like having 5 apples and adding 0 more apples - you still have 5 apples.
Subtracting zero also leaves the number unchanged. If you have 10 cookies and take away 0 cookies, you still have all 10 cookies!
Look at the numbers from left to right. 72 and 74 both start with 7, so compare the next digits: 2 vs 4. Since 2 < 4, we know 72 < 74.
Always simplify first using the order of operations, then compare. Break down complex expressions step by step before making comparisons.
Yes! If both sides simplified to the same value, like compared to , then the answer would be =.
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