A company produces 10,000 bags per day. This company supplies bags to a shop which sells them in packs of 10 bags per pack. If less than two of a randomly selected pack (of 10 bags) from the order are defective, the shop accepts the whole order. The proportion of defective bags produced by the manufacturing company is 10%. Let ? be the random variable representing the number of defective bags in a pack. i. Identify the type of distribution being described in this question and write down the value/s of its parameter/s. ii. What is the probability that the order will be accepted? iii. What is the probability that a randomly selected pack (of 10 bags) has more than two defective bags?

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A company produces 10,000 bags per day. This company supplies bags to a shop which sells them in packs of 10 bags per pack. If less than two of a randomly selected pack (of 10 bags) from the order are defective, the shop accepts the whole order. The proportion of defective bags produced by the manufacturing company is 10%. Let ? be the random variable representing the number of defective bags in a pack.
i. Identify the type of distribution being described in this question and write down the value/s of its parameter/s.
ii. What is the probability that the order will be accepted?
iii. What is the probability that a randomly selected pack (of 10 bags) has more than two defective bags?

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