Since you are not solving for t or T there is no reason to take a logarithm. Just treat [itex]e^{-t/T}[/itex] as a single number and divide both sides by it:Matt007 said:Homework Statement
Hi,
I am trying to solve the equation for I am and am having trouble
[tex]Im=(Im+Ie+Ia)e^{-t/T} +Ia)[/tex]
[tex]Im-Ia = (Im+Ie+Ia)e^{-t/T})[/tex]
[tex]ln^{Im-Ia}= Im+Ie+Ia[/tex]
this is were I get to but can't get the equation to work. Have I don't something incorrect in the second line when moving e^-t/T across to the other side?
Thanks
A complex equation is an equation that contains at least one variable that has both a real and imaginary part. It can also involve operations such as addition, subtraction, multiplication, division, and exponentiation.
The first step in solving a complex equation is to simplify it as much as possible. Then, you can use various techniques such as substitution, factoring, or the quadratic formula to solve for the variable.
Yes, you can use a calculator to solve a complex equation. However, it is important to understand the steps involved in solving the equation manually in case the calculator gives an incorrect result or is not available.
Some common mistakes to avoid when solving complex equations include missing or incorrect signs, incorrect order of operations, and forgetting to distribute terms. It is important to double-check your work and be meticulous in your calculations.
One tip for solving complex equations more efficiently is to break them down into smaller, simpler equations. You can also try to identify patterns or common factors in the equation. It is also helpful to practice regularly and familiarize yourself with different techniques for solving equations.