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Ten observations on etch uniformity on silicon wafers are taken during a qualifi

ID: 1718987 • Letter: T

Question

Ten observations on etch uniformity on silicon wafers are taken during a qualification experiment for a plasma etcher. The data are as follows: Construct a 95 percent confidence interval estimate of sigma^2. A historic distribution information of people visit on a Movie Theater is given as: Monday: 5%; Tuesday 5%; Wednesday: 10%; Thursday: 10%; Friday: 25%; Saturday: 25%; Sunday: 20%, and the total is 100%. A test is conducted by counting the number of people visits each day, and obtained as: Monday: 18; Tuesday 30; Wednesday: 34; Thursday: 24; Friday: 45; Saturday: 69; Sunday: 30. Based on the information, can you conclude with 95% confidence that the given distribution information is correct?

Explanation / Answer

5)   Mean   = (5.34 + 6.65 +4.76 + 5.98 + 7.25 +6.00 +7.55 + 5.54 + 5.62 + 6.21) / 10 = 6.09

      Std Deviation   =   sqrt( sum(Xi - Xavg)^2/10)    = 0.817325

      95 % confidence interval    =>     6.09 + 1.96 * 0.817325   = 7.691957

                                                6.09 - 1.96 * 0.817325   = 4.488

       interval   is (4.488 , 7.691957)

6) Mean = (18 + 30 + 34 + 24 + 45 + 69 + 30) / 7   = 35.71429

     Std deviation   = 15.6453

     Confidence interval     (35.71429 + 1.96 * 15.6453 , 35.71429 - 1.96 * 15.6453)

                                     ( 66.379 , 5.0495)

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