Let's solve each equation for \( x \).
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First equation: \[ x + 98 = 74 \] Subtracting \( 98 \) from both sides: \[ x = 74 - 98 = -24 \]
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Second equation: \[ x - 78 = -32 \] Adding \( 78 \) to both sides: \[ x = -32 + 78 = 46 \]
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Third equation: \[ x + 0.875 = 1.5
\] Subtracting \( 0.875 \) from both sides: \[ x = 1.5 - 0.875 = 0.625 \] -
Fourth equation: \[ x - 0.025 = 0.6 \] Adding \( 0.025 \) to both sides: \[ x = 0.6 + 0.025 = 0.625 \]
Now let's summarize the results:
- From the first equation, \( x = -24 \)
- From the second equation, \( x = 46 \)
- From the third equation, \( x = 0.625 \)
- From the fourth equation, \( x = 0.625 \)
The only equation that has a different value of \( x \) is the first equation, which yields \( x = -24 \).