James is 15 years old and lives with his father in a country town in Sydney. One day James decides to buy a horse to go horse?riding with his friends. Anna is a friend of James' mother. Anna is selling her horse, and she agrees to let James take the horse that day and pay her $500 the next day. James takes the horse but refuses to pay Anna for the horse, arguing that she can't sue him because he is only a child. Anna seeks advice as to whether she has any recourse against James to recover her horse or be paid $500 for the horse.

Question 1 (3 points) An example of a defense mechanism from predation is: Thorn Toxic compounds Body shape Coloration O All of the above Question 2 (3 points) Which type of country has the greatest proportion of young individuals? Countries in Europe Economically developed Economically underdeveloped Countries with zero population growth )Countries with stagnant growthCritically discuss the theme and issues using a broad range of credible sources in an essay format of 500 + - words for question. Use examples or case studies to illustrate your answer. Your answers must include definitions, concepts and relevant theories. Question 3: There are multiple reasons why an entrepreneur should be aware of intellectual property rights under the law. For example, if a new start-up business comes up with a unique invention, it is vital to protect that intellectual property. Articulate how entrepreneurs could prevent others from copying their ideas invention and protect themselves from any infringement. Your explanation should include the following aspects: The definition of the key concepts Articulate at least FIVE (5) types of intellectual properties and legal issues with relevant examples IMPORTANT NOTE: PLEASE READ THE QUESTION AND GUIDLINE CAREFULLY AND ANSWER THIS WITH RELVENT INFORMATION\f2. The purpose of this problem is to derive the pdf of the t distribution. (a) Find the joint pdf of (Z, W). (b) Consider the bivariate transformation Z T = hi (Z, W) = VW / v U = h2(Z, W) =W. Find the joint pdf of (T, U). Hint: Note that h = (h1, h2) is a one-to-one bivariate transformation. To find the joint pdf use the techniques of Section 6.6. (c) Find the marginal pdf of T. Hint: Remember our trick for integrating the gamma density