To solve the questions presented in the image, I need a bit more context, particularly about the random variables $X$ and $Y$. Specifically, I would need:

1. The probability distribution or joint distribution of $X$ and $Y$.
2. Information regarding whether they are discrete or continuous random variables.

Could you provide this additional context so I can help you solve the problems?

Here are the questions that are visible in the image:

1. Find $V(X)$ (Variance of $X$).
2. Find $E(Y)$ (Expected value of $Y$).
3. Are $X$ and $Y$ independent?
4. Find $\text{Cov}(X, Y)$ (Covariance of $X$ and $Y$).
5. Find $E(XY)$ (Expected value of $X \times Y$).
6. Find $P(X = Y)$ (Probability that $X$ equals $Y$).
7. Find $P(X > Y)$ (Probability that $X$ is greater than $Y$).

Once you share the necessary details, I can walk you through the steps to solve each of them. Would you like to clarify or provide more information?