Question

What is the first step to solve the given differential equation and express it in the form y+P(t)y=Q(t)y?

Answer 1

To solve the given differential equation and express it in the form y + P(t)y = Q(t)y, we first divide both sides of the equation by y. Next, we multiply both sides of the equation by y to eliminate the fraction.

Step-by-step explanation:

The first step to solve the given differential equation and express it in the form y + P(t)y = Q(t)y is to divide both sides of the equation by y. This gives us:

(1/y) * dy/dt + P(t) = Q(t)

Next, we can multiply both sides of the equation by y to eliminate the fraction:

dy/dt + P(t)y = Q(t)y