Question

18) Suppose that Ahmed took a Data management test and score 28 in one of the private School with the class mean 25 and the standard deviation 2.6 and that of Emily took the test of the same subject and score 36 in one of the public schools with the class mean 32 and the standard deviation 3.5. Use the z- score to compare and decide who scores better? Why? [A:3] 19) The ages of the population of a supporter of basketball team in a small city is normally distributed and represented by N(32,2.5). The town has a population of 6258. Use the z-score table and approximate the number of supporter in the age between 31 and 35. [A:3] 20) Apply the appropriate rule and determine the probability of obtaining exactly 2 sixes by a rolling single die 8 times. [A:2] 21) You play a game of chance that you can either win or lose (there are no other possibilities) until you lose. Your probability of winning is p=0.42. [A:3] A. Identify the types of experiment of such game. B. What is the probability that it takes five games until you win? 22) A little animal, as shown below is jumping(moving) from block to blocks. Suppose that the movement (jumping) is allowed only diagonally down ward (to south). She is moving from the top of the blocks (Block #75) to the bottom of the blocks. Use the pascal's principle and determine the number of possible ways to arrive at the two blocks in the bottom. [A:3]

          18) Suppose that Ahmed took a Data management test and score 28 in one of the private School with the class mean 25 and the standard deviation 2.6 and that of Emily took the test of the same subject and score 36 in one of the public schools with the class mean 32 and the standard deviation 3.5. Use the z- score to compare and decide who scores better? Why? [A:3]

19) The ages of the population of a supporter of basketball team in a small city is normally distributed and represented by N(32,2.5). The town has a population of 6258. Use the z-score table and approximate the number of supporter in the age between 31 and 35. [A:3]

20) Apply the appropriate rule and determine the probability of obtaining exactly 2 sixes by a rolling single die 8 times. [A:2]

21) You play a game of chance that you can either win or lose (there are no other possibilities) until you lose. Your probability of winning is p=0.42. [A:3]
A. Identify the types of experiment of such game.
B. What is the probability that it takes five games until you win?

22) A little animal, as shown below is jumping(moving) from block to blocks. Suppose that the movement (jumping) is allowed only diagonally down ward (to south). She is moving from the top of the blocks (Block #75) to the bottom of the blocks. Use the pascal's principle and determine the number of possible ways to arrive at the two blocks in the bottom. [A:3]

18) Suppose that Ahmed took a Data management test and score 28 in one of the private School with the class mean 25 and the standard deviation 2.6 and that of Emily took the test of the same subject and score 36 in one of the public schools with the class mean 32 and the standard deviation 3.5. Use the z- score to compare and decide who scores better? Why? [A:3]

19) The ages of the population of a supporter of basketball team in a small city is normally distributed and represented by N(32,2.5). The town has a population of 6258. Use the z-score table and approximate the number of supporter in the age between 31 and 35. [A:3]

20) Apply the appropriate rule and determine the probability of obtaining exactly 2 sixes by a rolling single die 8 times. [A:2]

21) You play a game of chance that you can either win or lose (there are no other possibilities) until you lose. Your probability of winning is p=0.42. [A:3]
A. Identify the types of experiment of such game.
B. What is the probability that it takes five games until you win?

22) A little animal, as shown below is jumping(moving) from block to blocks. Suppose that the movement (jumping) is allowed only diagonally down ward (to south). She is moving from the top of the blocks (Block #75) to the bottom of the blocks. Use the pascal's principle and determine the number of possible ways to arrive at the two blocks in the bottom. [A:3]

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