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The absolute value equation that represents this situation is:

a) |x - 4| = 7
b) |2x + 5| = 3
c) |3x - 2| = 9
d) |x + 3| = 12

User Pugzly
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Final answer:

The absolute value equation cannot be determined without a specific situation or context. Each option provided is a different absolute value equation and requires considering both positive and negative scenarios for solving.

Step-by-step explanation:

The student's question doesn't provide a specific situation that these absolute value equations would represent. Without context, it is impossible to determine which absolute value equation is correct. Absolute value represents the distance a number is from zero on the number line, regardless of direction. Each option presents a different absolute value equation:

  • a) |x - 4| = 7
  • b) |2x + 5| = 3
  • c) |3x - 2| = 9
  • d) |x + 3| = 12

To solve absolute value equations, one must consider both the positive and negative scenarios that could produce the given absolute value. For example, for equation a), the solutions would be x - 4 = 7 or x - 4 = -7, resulting in x = 11 or x = -3, respectively.

User Ashirbad Panigrahi
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