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To solve this problem, we use the property of zero in addition. This property states that adding zero to any number does not change the value of that number. Mathematically, this is written as .
Given the equation:
Step 1: Recognize that we want the sum of 60 and the unknown to still be 60.
Step 2: According to the property, the number that, when added to 60, results in 60 must be zero. Therefore, we set .
The correct choice from the options provided is:
Therefore, the correct answer is .
0
\( 1\times1000= \)
Just because 60 appears in the equation doesn't mean it's the answer! Remember: , not 60. We need the number that keeps 60 unchanged.
The zero property (or additive identity) says that adding zero to any number gives you the same number: . Zero is special because it doesn't change other numbers!
Ask yourself: "What number can I add to 60 to still get 60?" The only number that works is zero, because adding anything else would make the sum bigger or smaller.
Then you'd subtract: . But in our problem, since both sides equal 60, we need zero to keep the balance.
Yes! Use subtraction to check: If 60 + ? = 60, then ? = 60 - 60 = 0. Both methods should give you the same answer.
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