Which of the following equations has a different value of x

To find which equation has a different value of \( x \) than the others, we need to solve each equation:

1. Equation 1:
   \( x - 0.025 = 0.6 \)
   \( x = 0.6 + 0.025 \)
   \( x = 0.625 \)

2. Equation 2:
   \( x - 78 = -32 \)
   \( x = -32 + 78 \)
   \( x = 46 \)

3. Equation 3:
   \( x + 98 = 74 \)
   \( x = 74 - 98 \)
   \( x = -24 \)

4. Equation 4:
   \( x + 0.875 = 1.5 \)
   \( x = 1.5 - 0.875 \)
   \( x = 0.625 \)

Now, let's summarize the values of \( x \):

• From Equation 1: \( x = 0.625 \)
• From Equation 2: \( x = 46 \)
• From Equation 3: \( x = -24 \)
• From Equation 4: \( x = 0.625 \)

The values are:

• \( 0.625 \) (from Equation 1 and Equation 4)
• \( 46 \) (from Equation 2)
• \( -24 \) (from Equation 3)

Thus, the equation that has a different value of \( x \) than the others is Equation 2: \( x - 78 = -32 \) because it yields \( x = 46 \).