To solve the inequality \( 8x - 14 \leq 10 \), let's isolate \( x \).
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Start by adding 14 to both sides: \[ 8x - 14 + 14 \leq 10 + 14 \] \[ 8x \leq 24 \]
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Next, divide both sides by 8: \[ x \leq \frac{24}{8} \] \[ x \leq 3 \]
So, the solution to the inequality is: \[ x \leq 3 \]
If you want to express it with \( x \) first, you can write it as: \[ 3 \geq x \] or \( x \leq 3 \).