Discrete Mathematics AConsider the same graph.BGDCETIFAssuming A is the adjacency matrix for this graph, and further assuming the matrixrespects the ordering of the vertices, i.e, a corresponds to 1, b corresponds to 2, etc,what is the element in the first row, fifth column in A^3

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Answered: A Consider the same graph. B G D C E TI…

Advanced Engineering Mathematics

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Researchers are wondering whether they can predict college GPA with the number of hours studying per week. To test this, they randomly select 8 college students, record their GPA and the number of hours spent studying per week. ID GPA 1 2.5 2 2.7 3 3.4 4 3.7 5 2.7 6 1.9 7 2.0 8 4.0 Hours studying per week 25.0 Based on the information in the table above, the researchers compute the regression equation: Y = -0.970+ 0.125 X. Do the researchers have enough evidence to claim that the number of hours studying predicts students' GPA? Select the null hypothesis for the statistical test: b=0 OB=0 B = -0.970 Ob = 0.125 27.6 30.2 35.0 31.6 25.6 30.0 40.0
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Researchers are wondering whether they can predict college GPA with the number of hours studying per week. To test this, they randomly select 8 college students, record their GPA and the number of hours spent studying per week. ID 1 2 3 4 5 6 7 8 GPA 2.5 2.7 3.4 3.7 2.7 1.9 2.0 4.0 O Reject Hours studying per week 25.0 Based on the information in the table above, the researchers compute the regression equation: Y = -0.970 + 0.125 X. Do the researchers have enough evidence to claim that the number of hours studying predicts students' GPA? Should you reject or fail to reject the null hypothesis? Fail to reject 27.6 30.2 35.0 31.6 25.6 30.0 40.0
plz answer (iv) (v) (vi) (vii)
Probability The entire study of probability was started by the French mathematicians Pascal and Fermat. They were trying to solve the following problem: Suppose two players, A and B place equal bets on who will win the best of seven tosses of a fair coin. They start the game, but then have to stop before either player has won. If the score when they stop is two for A and one for B, how should they divide up the pot? To analyze this situation, finish this probability tree. Remember, A only needs two more successes and B needs three to win. A wins with probability 1/4 1/2 1/2 1/2 B A Now, what fraction of the time does A win? And what fraction of the time does B win?
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A Consider the same graph. B G D C E TI F Assuming A is the adjacency matrix for this graph, and further assuming the matrix respects the ordering of the vertices, i.e, a corresponds to 1, b corresponds to 2, etc, what is the element in the first row, fifth column in A^3