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Solve for ff.2(f−12)≤−62(f - 12) \leq -6

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Full solution

Q. Solve for ff.2(f−12)≤−62(f - 12) \leq -6
  1. Apply Distributive Property: Apply the distributive property to the left side of the inequality.\newline2(f−12)≤−62(f - 12) \leq -6 becomes 2f−24≤−62f - 24 \leq -6.
  2. Isolate Variable Term: Isolate the variable term by adding 2424 to both sides of the inequality.\newline2f−24+24≤−6+242f - 24 + 24 \leq -6 + 24 results in 2f≤182f \leq 18.
  3. Divide to Solve for f: Divide both sides of the inequality by 22 to solve for ff.\newline2f2≤182\frac{2f}{2} \leq \frac{18}{2} simplifies to f≤9f \leq 9.

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