G Given the following joint density functions of X and Y, determine whether X and Y are independent:Independent, not independent, independent, independent Not independent, independent, independent, independent Independent, not independent, independent, not independent Not independent, independent, independent, not independent None of above g

The given joint density functions of X and Y are not independent.The option "not independent not independent" is correct

Step-by-step explanation:

Given that Joint density functions of X and Y.

To determine whether the given random variables X and Y are independent :X and Y are not independent For :Generally two random variables X and Y are jointly continuous if they have a joint probability density function as defined below. The function is called the joint probability density function (PDF) of X and Y. X and Y are NOT independent in joint probability density function.Therefore the given joint density functions of X and Y are not independentTherefore option "not independent not independent "is correct

The solution of the system of linear equations is b. (2,-3) because the solution is the poi (point of intersection)

The answer is 180ohohohoho