, for

To solve for from the equation , you can rearrange it by multiplying both sides by to eliminate the denominator. This gives you . Next, divide both sides by to isolate on one side, resulting in . Voilà! You’ve expressed in terms of , , and .

In practical terms, this equation can be used in various fields, such as physics or economics, where relationships between quantities are often linear. For example, if represents a constant growth rate and you know the values of and , you can quickly calculate how much must be adjusted to maintain that relationship, helping you make informed decisions in your projects!