Which of these are a correct application of the Inverse Property of Addition? Select all correct answers. Select all that apply: \( \square 34-34=0 \) \( \square \) \( 34+0=34 \) \( \square \) \( -34+34=0 \) \( 0+34=34 \) \( \square 3 \times 0=0 \)
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The Inverse Property of Addition states that for any integer, when you add a number and its additive inverse (the number's negative), the result is zero. Thus, \(-34 + 34 = 0\) is a prime example of this property in action, showcasing how opposites work to nullify each other! Moreover, \(34 + 0 = 34\) highlights the identity property of addition, where adding zero doesn't change the value of the number. It's a foundational element in math—zero might be a "nothing," but it sure knows how to keep things the same!