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Can I please get help with this question? Will upvote. thanks. Problem 4. Here's a problem...
Here's a problem that occurs in automatic program analysis. For a set of variables x1, x2, ..., In, you are given some equality constraints of the form "Xi = x;" and some disequality constraints of the form "r; # x;". Is it possible to satisfy all of them? For instance, the constraints Xi = x2, 22 = x3, x3 = 24, X1 + x4 cannot be satisfied. Give an efficient algorithm that takes as input m constraints over n variables...
Please do not copy-paste an existing answer. Here's a problem that occurs in automatic program analysis. For a set of variables x1, x2, ..., In, you are given some equality constraints of the form "Xi = x;" and some disequality constraints of the form "r; # x;". Is it possible to satisfy all of them? For instance, the constraints Xi = x2, 22 = x3, x3 = 24, X1 + x4 cannot be satisfied. Give an efficient algorithm that takes...
Can I please get help with this? will upvote upon completion. Problem 2. The longest common substring problem is to find the longest string that is a substring of two strings. The longest common substring of the strings "ABABC", and "ABCBA" is string "ABC" of length 3. A substrings of strings is a series of consecutive letters of s. For example, "ABA” is a substring of “ABABC", but "ABAC" is not a substring of "ABABC". Design an algorithm such that...
The question is below. Please help me get through I really want to learn :( Thanks! (2) (20 pts) Suppose we want to construct a continuous joint density function of the form fx.y(x,y) = c(x3 + 3x2y + 3xy® + y*), where c is some constant, and the variables X and Y are restricted to the real interval [0,1]. a) (2 pts) How can you tell, just by looking at this pdf, that Xand Y are dependent? b) (4 pts)...
Can someone please help me with this problem? Thank you in advance! 3. (10 points) Let X1, X2, ... be a sequence of random variables with common uniform distribution on (0,1). Also, let Zn = (11=1 X;)/n be the geometric mean of X1, X2, ..., Xn, n=1,2,.... Show that In , where c is some constant. Find c.
Please do it ASAP. I will upvote immediately. Thanks! Problem 3 (Convex Optimization): Consider a linear programming: min c'e s.t.Ax > b (1) x > 0 Find the dual problem of the linear programming and argue that: (1) If the primal is unbounded, then the dual is infeasible; (2) If the primal is infeasible, then the dual is either infeasible or unbounded. 1 Note that strong duality holds for a linear programming if either the primal or the dual is...
Can someone please help solve the problem below? I keep getting the answer incorrect. = (12 points) The random variables X1, X2, and X3 are jointly Gaussian with the following mean vector and covariance matrix: [4 2 0 = 2 5 -1 0-1 The random variable Y is formed from X1, X2, and X; as follows: Y=X1 - X2 + X: +4. Determine P(Y> 3). X x 3 1
Can someone please help solve the problem below? I keep getting the answer incorrect. = (12 points) The random variables X1, X2, and X3 are jointly Gaussian with the following mean vector and covariance matrix: [4 2 0 = 2 5 -1 0-1 The random variable Y is formed from X1, X2, and X; as follows: Y=X1 - X2 + X: +4. Determine P(Y> 3). X x 3 1
Can someone please help solve the problem below? I keep getting the answer incorrect. = (12 points) The random variables X1, X2, and X3 are jointly Gaussian with the following mean vector and covariance matrix: [4 2 0 = 2 5 -1 0-1 The random variable Y is formed from X1, X2, and X; as follows: Y=X1 - X2 + X: +4. Determine P(Y> 3). X x 3 1
hi i am struggling with this problem, thanks 6. Consider a sample X1, ... ,X, U(0,0) and answer following questions. (a) Suggest a reasonable estimator of 8 and explain. (b) Define Y = max(X1,..., X.). Note that Y is also a random variable since it is a function of random variables. Derive a probability of density function of Y. fy(). (Hint: P(Y < y) = P(X1 Sy, X, Sy...,X, Sy); X1,..., X, are independent; Relationship between cdf and pdf for...