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Solve for the arithmetic sequence questions below give explanations and steps ..... 9. The symmetry for the positive distribution means (2 Points) The arithmetic mean

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Solve for the arithmetic sequence questions below give explanations and steps .....

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9. The symmetry for the positive distribution means (2 Points) The arithmetic mean = The Med = the Mode The shape of the positive curve is skewed to the right The shape of the positive curve is skewed to the left () The arithmetic mean = The Med= the geometric mean13. The symmetry for the negative distribution means (2 Points) The shape of the negative curve is skewed to the left The arithmetic mean = The Med= the geometric mean The shape of the negative curve is skewed to the right The arithmetic mean = The Med = the ModeDetermine whether the value is a discrete random variable, continuous random variable, or not a random variable a. The time it takes for a light bulb to burn out by The number of light bulbs that burn out in the next week in a room with 12 bulbs c. The political party afdation of adults in the United States d. The number of free throw attempts before the first shot is made e. The number of textbook authors now sitting at a computer I. The square footage of a house al la the time it takes for a light bulb to burn out a discrete random variable, a continuous random variable, or not a random variable? O A. Ills a discrete random variable. O B. It is a continuous random variable O C. it is not's random variable b. is the number of light bulbs that burn out in the next week in a room with 12 bulbs a discrete ran continuous random variably, or not a random variable? O A Is a discrete fandom variable Of. lba continuous random variable C. Iis not a random variable c. Is the political party allisation of adults in the United States a discrete random variable, a continuous random variable, or not a random variable? A. Bis a continuous random variable O.B. It is a discrete random variable. O C. itis not a random variable d. Is the number of free-throw attempts before the first shot is made a discrete random variable, a continuous random variable, or not a random variable? O A it is a continuous random variable Q B: i is a discrete random variable C his not a random veilable orla the number of textbook authors now siting at a computer a discrete random want continuous random variable, or not a random variable? @ A. is a decrole random vailabio OH, It is a continuous random variable OC. libs bot avidavailable Cher to select your answer[4] Consider the following system of equations: 6r 2y + 10 2x + 12 (1) I + 2y 5 with the exact solution r = (1. 2.0)T. (a) Write down the Jacobi method corresponding (specifically) to this system. (b) Repeat part (a) for the Gauss-Seidel method. (c) Prove that the Jacobi and Gauss-Seidel iterations converge for this system.

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