Describe a fast recursive algorithm for reversing a singly linked list L,so that the ordering of...

Transcribed Image Text:

Describe a fast recursive algorithm for reversing a singly linked list L,so that the ordering of the nodes becomes opposite of what it was before. (page 223) Goodrich, Michael T., Roberto Tamassia, Michael Goldwasser. Data Structures and Algorithms in Java, 6th Edition Provide details please kind of plain English .The amount of time, in hours, that a computer functions before it breaking down is continuous random variable with exponential density function. -x/100, x 0; ,X < 0. f(x) = 0.01 e-x/100 f(x) = 0 (a) What is the probability that a computer will function more than 50 hours before breaking down? (b) If there are four such computers what is the probability that at most 3 computers will function more than 50 hours before breaking down? (c) If there are 400 such computers what is the probability that at most 250 computers will function more than 50 hours before breaking down? Describe a fast recursive algorithm for reversing a singly linked list L,so that the ordering of the nodes becomes opposite of what it was before. (page 223) Goodrich, Michael T., Roberto Tamassia, Michael Goldwasser. Data Structures and Algorithms in Java, 6th Edition Provide details please kind of plain English .The amount of time, in hours, that a computer functions before it breaking down is continuous random variable with exponential density function. -x/100, x 0; ,X < 0. f(x) = 0.01 e-x/100 f(x) = 0 (a) What is the probability that a computer will function more than 50 hours before breaking down? (b) If there are four such computers what is the probability that at most 3 computers will function more than 50 hours before breaking down? (c) If there are 400 such computers what is the probability that at most 250 computers will function more than 50 hours before breaking down?