I want to find $a$ and $b$ in terms of $c \in \mathbb R$ that satisfy
$$\cosh(ax) - \cosh(bx) = \cosh(cx)$$
How can I? There are no restrictions on $a$ and $b$.
I want to find $a$ and $b$ in terms of $c \in \mathbb R$ that satisfy
$$\cosh(ax) - \cosh(bx) = \cosh(cx)$$
How can I? There are no restrictions on $a$ and $b$.
Put $x=0$ to see that such an equation cannot hold.