for

To solve for in the equation , you’ll want to isolate . Start by multiplying both sides by 3 to get rid of the fraction:

. Now, divide both sides by to get alone:

. Voilà! You’ve successfully solved for .

Now, in a physical context, this equation could represent a relationship in fields like physics or engineering, where might stand for a force applied over a specific area while is a quantity reflecting the number of particles or units involved. Finding allows you to understand how changes in or affect the overall system behavior. So, be sure to consider real-world implications when applying those calculations!

If you’re solving equations like this, one common pitfall is neglecting to account for units. When substituting values for and , ensure they are compatible (both in metric or both in imperial) to avoid errors. Also, double-check your algebraic manipulations to maintain the integrity of the equation!