y'(t) - ay(t) = 0
What is the form of the solution? \(C \cdot e^{at}\)
?
I have this ODE:
\( T'(t) - (1 - \frac{n^2}{4})T(t) = 0\)
If I'm right, the solutions should be of the form
\(C \cdot e^{(1- \frac{n^2}{4})t}\)
My book, however, says
\(C \cdot e^ {1- \frac{n^2}{4}t}\)
Who's right?
What is the form of the solution? \(C \cdot e^{at}\)
?
I have this ODE:
\( T'(t) - (1 - \frac{n^2}{4})T(t) = 0\)
If I'm right, the solutions should be of the form
\(C \cdot e^{(1- \frac{n^2}{4})t}\)
My book, however, says
\(C \cdot e^ {1- \frac{n^2}{4}t}\)
Who's right?