Solve y' = (0 | 11 | 0) y (11) e^t

Evaluate

y^{'} = (0 \times ∣ 11 ∣ \times 0) y \times 11 e^{t}

Any expression multiplied by 0 equals 0

y^{'} = 0 \times y \times 11 e^{t}

Multiply

More Steps

y^{'} = 0

Rewrite the expression

\frac{d y}{d x} = 0

Transform the expression

d y = 0 \times d x

Integrate the left-hand side of the equation with respect to y and the right-hand side of the equation with respect to x

\int 1 d y = \int 0 d x

Calculate

More Steps

y + C_{1} = \int 0 d x, C_{1} \in R

Calculate

More Steps

y + C_{1} = 0 + C_{2}, C_{1} \in R, C_{2} \in R

Solution

y = C, C \in R

Solve the differential equation