Recent research indicates that a labor force with average education less than 12 years is insufficient to support the rapid growing economy. A survey randomly sampled 64 working-age adults from an underdeveloped urban city in South America and asked about the years of education they received. The mean is 11 years and standard deviation is 3.6. There are no extreme outliers. Based on this data, can we claim the working-age adults in this city have less than 12 years of education on average?  (1) We need a hypothesis for  ________  to test this claim. a) one-sample t-test b) one-proportion z-test c) two-sample t-test d) two-proportion z-test (2) The null hypothesis is all working-age adults have   __________  years of education on average in this city.  a) 12 b) less than  c) more than  (3) The CLT conditions are    ____________ a) satisfied  b) not Satisfied  because    _______________  . a) we have a random sample and n > 30 with no extreme outlier observed  b) we have a random sample and n > 30 with at least one outlier.  (4) This is a  _________ test. a) one sided  b) two sided  The test statistics equals  ____________  .  a) -2.222 = (11-12) / (3.6 / sqrt(64)) b) -0.278 = (11-12) / 3.6 c) 2.222 = (12-11) / (3.6 / sqrt(64)) d) -4.216 = (11-12) / sqrt(3.6 / 64) (5)Under the null hypothesis, the test statistic approximately follows a a) t distribution with degrees of freedom 63. b) Binomial distribution  c) standard normal distribution  d) t distribution with degrees of freedom 64.   (6)If p-value of the test statistics is 0.015, we could conclude with significance level of 5%, there is  _____  evidence to claim working-age adults in this city have less than 12 years of education on average.  a) enough  b) Not enough

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Recent research indicates that a labor force with average education less than 12 years is insufficient to support the rapid growing economy. A survey randomly sampled 64 working-age adults from an underdeveloped urban city in South America and asked about the years of education they received. The mean is 11 years and standard deviation is 3.6. There are no extreme outliers. Based on this data, can we claim the working-age adults in this city have less than 12 years of education on average? 

(1) We need a hypothesis for  ________  to test this claim.

a) one-sample t-test

b) one-proportion z-test

c) two-sample t-test

d) two-proportion z-test

(2) The null hypothesis is all working-age adults have   __________  years of education on average in this city. 

a) 12

b) less than 

c) more than 

(3) The CLT conditions are    ____________

a) satisfied 

b) not Satisfied 

because    _______________  .

a) we have a random sample and n > 30 with no extreme outlier observed 

b) we have a random sample and n > 30 with at least one outlier. 

(4) This is a  _________ test.

a) one sided 

b) two sided 

The test statistics equals  ____________  . 

a) -2.222 = (11-12) / (3.6 / sqrt(64))

b) -0.278 = (11-12) / 3.6

c) 2.222 = (12-11) / (3.6 / sqrt(64))

d) -4.216 = (11-12) / sqrt(3.6 / 64)

(5)Under the null hypothesis, the test statistic approximately follows a

a) t distribution with degrees of freedom 63.

b) Binomial distribution 

c) standard normal distribution 

d) t distribution with degrees of freedom 64.  

(6)If p-value of the test statistics is 0.015, we could conclude with significance level of 5%, there is  _____  evidence to claim working-age adults in this city have less than 12 years of education on average. 

a) enough 

b) Not enough 

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