To determine which of the statements is true, we need to evaluate each one individually.
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1 - 40| < |40|:
- First, we compute \( 40| \). Assuming we interpret \( |X| \) as the absolute value, we have \( |40| = 40 \).
- This makes the statement \( 1 - 40 < 40 \).
- Evaluating, \( 1 - 40 = -39 \), and indeed, \( -39 < 40 \) is true.
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0|- 40| = 140:
- Here, \( |-40| = 40 \).
- Thus, the left side becomes \( 0 \cdot 40 = 0 \).
- The statement claims \( 0 = 140 \), which is false.
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1 - 40| * |40|:
- We have already calculated \( |40| = 40 \).
- Thus, we need to evaluate \( 1 - 40 \cdot 40 \).
- This is \( 1 - 1600 = -1599 \), and the statement as presented lacks a comparison to indicate what it is trying to assert.
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0|- 40| > 1401:
- Again, \( |-40| = 40 \), leading to \( 0 \cdot 40 = 0 \).
- The statement claims \( 0 > 1401 \), which is false.
Upon evaluating all the statements, the only true one is:
1 - 40| < |40| (This is true since -39 < 40).