QUESTION 1 Consider the below recursive function: public static int func(int n) { if (n ==...

Transcribed Image Text:

QUESTION 1 Consider the below recursive function: public static int func(int n) { if (n == 0) { return 0; } else { } int temp = 3 + func(n-1); return(temp); } Draw activaiton frames with n=4 and determine the output produced by this method. Altach Elle 4. The amount of time, in hours, that a computer functions before breaking down is continuous random variable T uniformly distributed on [0,b] a = 0 1 1 (b-0) b f(t) = f(t)=0 = b> t 0; otherwise If E[T]=200 a) What is the probability that a computer will function between 150 and 175 hours before breaking down? P(150 QUESTION 1 Consider the below recursive function: public static int func(int n) { if (n == 0) { return 0; } else { } int temp = 3 + func(n-1); return(temp); } Draw activaiton frames with n=4 and determine the output produced by this method. Altach Elle 4. The amount of time, in hours, that a computer functions before breaking down is continuous random variable T uniformly distributed on [0,b] a = 0 1 1 (b-0) b f(t) = f(t)=0 = b> t 0; otherwise If E[T]=200 a) What is the probability that a computer will function between 150 and 175 hours before breaking down? P(150