Multiply \( 3.4 \) by \( \mathrm{s} \) and \( -5 \): \[ 3.4(\mathrm{s} - 5) = 3.4\mathrm{s} - 17 \]
Subtract \( 2.1 \) from both sides of the equation: \[ 3.4\mathrm{s} - 17 - 2.1 = 8.1 \] \[ 3.4\mathrm{s} - 19.1 = 8.1 \]
Add \( 19.1 \) to both sides to isolate the term with \( \mathrm{s} \): \[ 3.4\mathrm{s} = 8.1 + 19.1 \] \[ 3.4\mathrm{s} = 27.2 \]
Divide both sides by \( 3.4 \) to solve for \( \mathrm{s} \): \[ \mathrm{s} = \frac{27.2}{3.4} \] \[ \mathrm{s} = 8 \]
\(\boxed{s = 8}\)
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