company se 5 rm bottles that are supposed to contain 500 mL each. The bottling machinery can be calibrated to dispense a specied volume. The error in each bottle is a continuous random variable, measured in mL, with PDF The company wants to make sure that at most 1% of its bottles are under the advertised weight. How should they calibrate the machine? What is IE(X) for a random variable X with CDF F($)= 39+? 1 and C) H A IA A ii) 53 C23 |/\\ NIH Consider the sequence {anhem such that al = 1, a2 = 1, and on = an_1 + an_2. (a) Solve the equation 3:2 = :r: + 1. (b) Dene (,0 = 1325 and qt = 132E. Evaluate (,0 + 1,!) and (pub. (c) Find the limit of the sequence formed from the consecutive terms in the sequence \"n+1 {an}, i.e.1 compute limnm an