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solve for k. \\(\\frac{g - h + k}{4} = f\\) \\(k = \\square\\)

Question

solve for k.
\\(\frac{g - h + k}{4} = f\\)
\\(k = \square\\)

Explanation:

Step1: Multiply both sides by 4

To eliminate the denominator, multiply each side of the equation \(\frac{g - h + k}{4}=f\) by 4. This gives \(4\times\frac{g - h + k}{4}=4\times f\), which simplifies to \(g - h + k = 4f\).

Step2: Isolate k

Subtract \(g\) and add \(h\) to both sides of the equation \(g - h + k = 4f\) to solve for \(k\). So, \(k = 4f - g + h\).

Answer:

\(4f - g + h\)