When testing gas pumps for​ accuracy, fuel-quality enforcement specialists tested pumps and found that 13201320 of them were not pumping accurately​ (within 3.3 oz when 5 gal is​ pumped), and 56395639 pumps were accurate. Use a 0.01 significance level to test the claim of an industry representative that less than​ 20% of the pumps are inaccurate. Use the​ P-value method and use the normal distribution as an approximation to the binomial distribution. Identify the null hypothesis and alternative hypothesis.     A. Upper H 0H0​: pequals=0.2 Upper H 1H1​: pnot equals≠0.2   B. Upper H 0H0​: pless than<0.2 Upper H 1H1​: pequals=0.2   C. Upper H 0H0​: pnot equals≠0.2 Upper H 1H1​: pequals=0.2   D. Upper H 0H0​: pequals=0.2 Upper H 1H1​: pless than<0.2 Your answer is correct.   E. Upper H 0H0​: pgreater than>0.2 Upper H 1H1​: pequals=0.2   F. Upper H 0H0​: pequals=0.2 Upper H 1H1​: pgreater than>0.2   The test statistic is zequals=nothing. ​(Round to four decimal places as​ needed.)       What is the P-Value?

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When testing gas pumps for​ accuracy, fuel-quality enforcement specialists tested pumps and found that
13201320
of them were not pumping accurately​ (within 3.3 oz when 5 gal is​ pumped), and
56395639
pumps were accurate. Use a 0.01 significance level to test the claim of an industry representative that less than​ 20% of the pumps are inaccurate. Use the​ P-value method and use the normal distribution as an approximation to the binomial distribution.
Identify the null hypothesis and alternative hypothesis.
 
 
A.
Upper H 0H0​:
pequals=0.2
Upper H 1H1​:
pnot equals≠0.2
 
B.
Upper H 0H0​:
pless than<0.2
Upper H 1H1​:
pequals=0.2
 
C.
Upper H 0H0​:
pnot equals≠0.2
Upper H 1H1​:
pequals=0.2
 
D.
Upper H 0H0​:
pequals=0.2
Upper H 1H1​:
pless than<0.2
Your answer is correct.
 
E.
Upper H 0H0​:
pgreater than>0.2
Upper H 1H1​:
pequals=0.2
 
F.
Upper H 0H0​:
pequals=0.2
Upper H 1H1​:
pgreater than>0.2
 
The test statistic is
zequals=nothing.
​(Round to four decimal places as​ needed.)
 
 
 
What is the P-Value?
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