Exercise 2 I- For the following function: y 2 31(3) 2 sln{:t' + tn], for 9: 3 : determine the possible values of paramaters o. and I: such that the function takes a value of zero when a: = U and is always strictly increasing in :t. E. For the following function: y = f(m} 2 g: for all m E I] and where \"T 13'!- } determine the possible values of parameter 3 such that the function is strictly increasing in m} but at an everdecreasing rate [hint Take the rst and second derivatives and force the rst to be strictly positive. That will give you a condition on the possible values of H, knowing that m and \"I! are positive. Then force the second derivative to be negative. That will give you a second condition on the possible values of E}. 5'. For \"I: = l: graph the function f [1:] for the following values of H: i % 2| 1: 2. 2|