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- In a bag of 405 chocolate candies, 43 of them are brown. The candy company claims that 13% of its plain chocolate candies are brown. For the following, assume that the claim of 13% is true, and assume that a sample consists of 405 chocolate candies. Complete parts (a) through (e) below. a.) For the 405 chocolate candies, use the range rule of thumb to identify the limits separating numbers of brown chocolate candies that are significantly low and those that are significantly high. Values of ____ brown candies or fewer are significantly low. Values of ____ brown candies or greater are significantly high. Based on the results, is the result of 43 brown chocolate candies significantly low? Why or why not? b.) Find the probability of exactly 43 brown chocolate candies. c.) Find the probability of 43 or fewer brown chocolate candies.6) What is the limit of T(n) as n -> ∞?for a series of dependent trials the probablity of success on any traip is (k+1)/(k+2) where k is equal to the number of success on the previous two trials compute lim n->infinity P
- in a gfdt with a class width of 18 and first lower limit of 61 wiat is first upper limit, third lower limit and fifth upper limiitUse two different methods to find the limit where m > 0, n > 0, and x > 0In a bag of 345 chocolate candies, 36 of them are brown. The candy company claims that 13% of its plain chocolate candies are brown. For the following, assume that the claim of 13% is true, and assume that a sample consists of 345 chocolate candies. Complete parts (a) through (e) a. For the 345 chocolate candies, use the range rule of thumb to identify the limits separating numbers of brown chocolate candies that are significantly low and those that are significantly high.
- Sixty-seven percent of the U.S households, or about 85 million families, own a pet, according to the 2019-2020 national pet owners survey conducted by the American pet products association (APPA). A small pet shop opens in your neighborhood and randomly and independently select 800 families to attend the grand opening of the store. Check the conditions of the central limit theorem for this scenario. What is the size of the population?Suppose that F(u) denotes the DFT of the sequence of f(x)={1, 2, 3, 4}? What is the value of F(14)? (Hint: DFT periodicity)find the limit if it exist of the sequence x_n where x_n = cos n/n
