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The following is a set of hypotheses, some information from one or more samples, and a standard error from a randomization distribution.
Test 
H_(0):mu=9 vs 
H_(a):mu!=9 when the sample has 
n=80, bar(x)=11.2, and 
s=0.88 with 
SE=0.10.
Find the value of the standardized 
z-test statistic
Round your answer to two decimal places.

z=

The following is a set of hypotheses, some information from one or more samples, and a standard error from a randomization distribution.\newlineTest H0:μ=9 H_{0}: \mu=9 vs Ha:μ9 H_{a}: \mu \neq 9 when the sample has n=80,xˉ=11.2 n=80, \bar{x}=11.2 , and s=0.88 s=0.88 with SE=0.10 S E=0.10 .\newlineFind the value of the standardized z z -test statistic\newlineRound your answer to two decimal places.\newlinez= z=

Full solution

Q. The following is a set of hypotheses, some information from one or more samples, and a standard error from a randomization distribution.\newlineTest H0:μ=9 H_{0}: \mu=9 vs Ha:μ9 H_{a}: \mu \neq 9 when the sample has n=80,xˉ=11.2 n=80, \bar{x}=11.2 , and s=0.88 s=0.88 with SE=0.10 S E=0.10 .\newlineFind the value of the standardized z z -test statistic\newlineRound your answer to two decimal places.\newlinez= z=
  1. Calculate total tape needed: Calculate the total amount of tape needed and the amount per roll to find out how many rolls are required.\newlineTotal tape needed = 8,000cm8,000\,\text{cm}, Tape per roll = 2,000cm2,000\,\text{cm}.\newline8,000cm÷2,000cm=48,000\,\text{cm} \div 2,000\,\text{cm} = 4 rolls.

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