" fro "y=e^(mx)

Form the differential equation corresponding to y=e^(mx) by eliminating m .

On finding the differential equation corresponding to y=e^(mx) where m is the arbitrary constant, then m is _________.

Find the second order derivative of the following functions If y = ae^(mx) + be^(-mx) , prove that (d^2y)/(dx^2) - m^2y = 0

Eliminate m , y = e^(mx)

If y=ln(e^(mx)+e^(-mx)) , then what is (dy)/(dx) at x = 0 equal to ?

If y=ln(e^(mx)+e^(-mx)) . Then what is the value of (dy)/(dx) at x=0 ?

Differentiate the following : y =e^(-mx)

Differentiate the following : y=e^(-mx)