| Section 1.5 last paragraph (print page 6) |
It does so by balancing the producer's risk (alpha) and the consumer's risk (beta) |
| Section 2.1, equation (2) (print page 10-11) |
and in the following computation, in the numerator replace 1,000-100 with 1,000-10. |
| Section 2.1, last equation (print page 15) |
beta = Consumer's risk = |
| Section 2.2, last paragraph (print page 18) |
In the sampling plan..., the consumer's risk (of accepting a low-quality batch) |
| Section 2.6, last paragraph (print page 28) |
For example, let us assume that we require a producer's risk... and consumer's risk... |
| Section 4.1 paragraph before Figure 4.1 (print page 40) |
Using the table in Figure 4.1...
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| Section 7.6, example before figure 5.2 (print page 54) |
To illustrate the computations...in the process is p=0.01 and the process standard deviation for fat is 0.25%. |
| Section 5.9, just before section 5.10 (print page 66) |
... we use the same k=1.89... factor 1+1.892/2 |
| Section 5.10, problem 1(a) (print page 66) |
Give a general answer for any sigma (your answer will include the term sigma) |
| Section 6.1, table in Considering Additional Costs (print page 73-4) |
The two headings of the table (i=9, f=1/4 and i=7, f=1/3) should be switched. Also in the text after the table: "For the plan i=7, f=1/3... $54.10 for the plani=9, f=1/4." |
| Section 6.3, second paragraph (print page 75) |
The list of Mil-Std 1235C tables shold be: CSP-1, CSP-2, CSP-F, CSP-V and the multi-level plan CSP-T. |
| Figure 6.9 (print page 78) |
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