Verified Answer :

kittymaniac

You need to isolate f.
\(\frac{f + 4}{g} = 6\)

First, you need to multiply by g on both sides to "undo" the dividing by g on the left. You need to make sure you do the same thing to both sides to keep the equation equal.
\((\frac{f + 4}{g})*g = (6) * g \\ f + 4 = 6g\)

Then, you need to subtract 4 from both sides to undo the addition of 4 to f on the left:
\((f + 4) - 4 = (6g) - 4 \\ f = 6g - 4\)

And there you have it! f = 6g - 4. Hope this helps! :)

Louli

We have two solutions for this problem based on the given equation.


Answer #1:

If the given equation was:

\(f + \frac{4}{g} = 6\)


To solve for f, we would need to isolate the "f" on one side of the equation.

In case of the above equation, we can simply do that by subtracting \(\frac{4}{g}\) from both sides of the equation

This would give:

f + \(\frac{4}{g}\) - \(\frac{4}{g}\) = 6 - \(\frac{4}{g}\)

f = 6 - \(\frac{4}{g}\)


Answer #2:

If the given equation was:

\(\frac{f+4}{g} = 6\)


To solve for f, we would still need to isolate the "f" on one side of the equation.

This can be done as follows:

\(\frac{f+4}{g} = 6\) ................> multiply both sides by (g)

f + 4 = 6g ................> subtract 4 from both sides of the equation

f + 4 - 4 = 6g - 4

f = 6g - 4


Hope this helps :)