Given: Sudoku. Solve the values in Column G (7th column from left). Give the value in cell G1 (bottom of column G) after applying the probability for the possible value. 1 6 2 8 84 16 3 6 O 7 08 5 3 8 8 2 7 92 1 9 4 95 78 26 3 4 31
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- Given: Sudoku. Solve the values in Column G (7th column from left). Give the value in cell G8 (2nd from top of column G) after applying the probability for the possible value. 1 6 2 84 16 3 6 07 08 3827 58 3 8 86 1 9 4 9 5 2 78 26 3 4 3 1Given: Bayesian Network Solve the Joint Probability Distribution P(J=t, M=f, A=t, B=f, E=t) Sample Answer: 0.123456 Instruction: Please give your answer up to six (6) decimal places. Burglary John Calls P(B) .001 Alarm A P(J) 190 f.05 Earthquake P(A) 95 94 29 B E 1 1 t f f t f f .001 MaryCalls P(E) .002 A P(M) 1 .70 f01Use and clearly show Dijkstra's Algorithm to find the shortest distance from Deep Springs to Manhattan. (Inspired by Rosen, 2007, p. 202). Manhattan Dyer 21 Oasis 25 23 10 Deep Springs 25 80 20 Silver Pea ů 30 40 35 Lida 12 Gold Point 45 12 Goldfield 70 Tonopah 55 Beatty (Rosen, 2007, p. 202) Warm Springs
- Given: Sudoku. Solve the values in Column G (7th column from left). Give the value in cell G3 (3rd from bottom of column G) after applying the probability for the possible value. 1 6 2 84 O 3 6 07 08 3 8 328w 2 58 7 73 8 16 1 945 95 2 78 26 4 3 31Prove that: Ā+ A. B = Ā + BSolve With the given of the month and year as numbers, return if that month contains Friday the 13th. Exampleshas_friday_13 (3, 2020) ➞ True has_friday_13 (10, 2017) ➞ True has_friday_13 (1, 1985) ➞ False
- Using MATLAB to solve: You have 100 kids of ages between one and ten years old. Sum the number of: 5 years old kids 10 years old kids Kids between 1 and 4 years old Kids between 6 and 9 years old Put the results into a pie chart with suitable labels.Computer Science Could you please solve it? Show the probabilities of all output numbers for epochs = 10.y(t) = 01 + 02x(t) + O3x² (t) + O4x*(t) + 0sx* (t) + O6x*(t) +0,x°(t) Solve. M
- Give all answersCorrect answer will be upvoted else Multiple Downvoted. Computer science. There are n+2 towns situated on an arrange line, numbered from 0 to n+1. The I-th town is situated at the point I. You fabricate a radio pinnacle in every one of the towns 1,2,… ,n with likelihood 12 (these occasions are autonomous). From that point forward, you need to set the sign power on each pinnacle to some integer from 1 to n (signal powers are not really the equivalent, yet in addition not really unique). The sign from a pinnacle situated in a town I with signal power p arrives at each city c to such an extent that |c−i|<p. Subsequent to building the pinnacles, you need to pick signal powers so that: towns 0 and n+1 don't get any transmission from the radio pinnacles; towns 1,2,… ,n get signal from precisely one radio pinnacle each. For instance, if n=5, and you have assembled the pinnacles in towns 2, 4 and 5, you might set the sign force of the pinnacle around 2 to 2, and the sign…The given hurricane data are F[0]=4 km/hour and F[1]=-6 km/hour. Define what is the value of the 5th and 6th hurricane speed by using the Fibonacci numbers. Illustrate your answer based on the Fibonacci sequence of solution.