The image contains three integrals to solve. Let's address each of them step by step.

Integral 1:

$\int_{-3}^{3} \int_{y}^{\pi/y} (y + y \cos x) \, dx \, dy$

Steps:

1. Expand the integrand $y + y\cos x$ into two terms to integrate separately.
2. Integrate with respect to $x$, keeping $y$ constant.
3. Evaluate the resulting expression over the given limits for $x$ and $y$.

Integral 2:

$\int_{0}^{1} \int_{0}^{1} e^{x + y} \, dx \, dy$

Steps:

1. Notice that $e^{x + y} = e^x e^y$. Separate the exponential into two independent integrals if possible.
2. Solve the inner integral with respect to $x$ first, keeping $y$ constant.
3. Solve the outer integral with respect to $y$.

Integral 3:

$\int_{0}^{1} \int_{x}^{1} e^{x/y} \, dy \, dx$

Steps:

1. Swap the order of integration if necessary for simplicity.
2. Solve the inner integral $e^{x/y}$ with respect to $y$, keeping $x$ constant.
3. Evaluate the resulting integral over $x$'s limits.

Would you like to proceed with solving these integrals one by one or focus on a specific one first? Let me know, and I'll provide detailed solutions for each.