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solve for h. $f = \\frac{1}{4}(g + h - k)$

Question

solve for h.
$f = \frac{1}{4}(g + h - k)$

Explanation:

Step1: Multiply both sides by 4

To eliminate the fraction, multiply each side of the equation \( f = \frac{1}{4}(g + h - k) \) by 4. This gives \( 4f = g + h - k \).

Step2: Isolate terms with h

Now, we want to get h by itself. First, add \( k \) to both sides and subtract \( g \) from both sides. So, \( 4f + k - g = h \), which can be rewritten as \( h = 4f - g + k \).

Answer:

\( h = 4f - g + k \)