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Paraphin [41]
3 years ago
11

Answer: Get ready....

Mathematics
1 answer:
slava [35]3 years ago
3 0

Answer:

really

Step-by-step explanation:

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Problem 7.43 A chemical plant superintendent orders a process readjustment (namely shutdown and setting change) whenever the pH
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Complete Question

Problem 7.43

   A chemical plant superintendent orders a process readjustment (namely shutdown and setting change) whenever the pH of the final product falls below 6.92 or above 7.08. The sample pH is normally distributed with unknown mu and standard deviation 0.08. Determine the probability:

(a)

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(b)

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Answer:

a

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b

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Step-by-step explanation:

From the question we are told that

  The mean is  \mu =  7.0

  The standard deviation is  \sigma  =  0.08

Considering question a

Generally the probability of readjusting when the process is operating as intended and mu  7.0 is mathematically represented as

       P(X < 6.92 or X > 7.08 ) =  P(X <  6.92  ) + P(X > 7.08)

=>    P(X < 6.92 or X > 7.08 ) =  P(\frac{X - \mu }{\sigma} < \frac{6.9 - 7}{0.08}  ) + P(\frac{X - \mu}{\sigma} >  \frac{7.08 - 7}{0.08} )

Generally

 \frac{X - \mu }{\sigma} = Z(The \  standardized \  value \ of \  X)

So

=> P(X < 6.92 or X > 7.08 ) =  P(Z < \frac{6.9 - 7}{0.08}  ) + P(Z >  \frac{7.08 - 7}{0.08} )    

=> P(X < 6.92 or X > 7.08 ) =  P(Z < -1.25) + P(Z >  1 )  

From the z table the probability of  (Z < -1.25) and  (Z >  1 ) is  

       P(Z < -1.25) =  0.10565

and

      P(Z >  1 ) = 0.15866

So

=> P(X < 6.92 or X > 7.08 ) =  0.10565 + 0.15866      

=> P(X < 6.92 or X > 7.08 ) =  0.26431      

Considering question b

Generally the probability of readjusting when the process is operating as intended and mu  7.02 is mathematically represented as

       P(X < 6.92 or X > 7.08 ) =  P(X <  6.92  ) + P(X > 7.08)

=>    P(X < 6.92 or X > 7.08 ) =  P(\frac{X - \mu }{\sigma} < \frac{6.9 - 7.02}{0.08}  ) + P(\frac{X - \mu}{\sigma} >  \frac{7.08 - 7.02}{0.08} )

Generally

 \frac{X - \mu }{\sigma} = Z(The \  standardized \  value \ of \  X)

So

=> P(X < 6.92 or X > 7.08 ) =  P(Z < \frac{6.9 - 7.02}{0.08}  ) + P(Z >  \frac{7.08 - 7.02}{0.08} )    

=> P(X < 6.92 or X > 7.08 ) =  P(Z < -1.5) + P(Z >  0.75 )  

From the z table the probability of  (Z < -1.5) and  (Z >  0.75 ) is  

       P(Z < -1.5) = 0.066807

and

      P(Z >  0.75 ) = 0.22663

So

=> P(X < 6.92 or X > 7.08 ) = 0.066807 + 0.22663      

=> P(X < 6.92 or X > 7.08 ) =  0.29344      

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