p = proportion of graduates who get a job A published article indicates that only 1 in 3 university graduates have a job waiting for them. In an investigation of 200 recent graduates of university A, it was found that 51 had a job. Can it be concluded, with a level of significance of 0.01, that from this university the proportion of graduates who have a job is lower? Choose 1. the correct conclusion 2. the correct interpretation Select one: a) 1. H0 is rejected 2. It can be ensured, with 99% confidence, that less than a third of the graduates of said university get a job. b) 1. H0 is not rejected 2. It can be ensured, with 99% confidence, that less than a third of the graduates of said university get a job. c) 1. H0 is not rejected 2. There is not enough evidence to consider, with 99% confidence, that less than a third of the graduates of said university get a job. d) 1. H0 is rejected 2. There is not enough evidence to consider, with 99% confidence, that less than a third of the graduates of said university get a job.
p = proportion of graduates who get a job
A published article indicates that only 1 in 3 university graduates have a job waiting for them.
In an investigation of 200 recent graduates of university A, it was found that 51 had a job.
Can it be concluded, with a level of significance of 0.01, that from this university the proportion of graduates who have a job is lower?
Choose
1. the correct conclusion
2. the correct interpretation
Select one:
a)
1. H0 is rejected
2. It can be ensured, with 99% confidence, that less than a third of the graduates of said university get a job.
b)
1. H0 is not rejected
2. It can be ensured, with 99% confidence, that less than a third of the graduates of said university get a job.
c)
1. H0 is not rejected
2. There is not enough evidence to consider, with 99% confidence, that less than a third of the graduates of said university get a job.
d)
1. H0 is rejected
2. There is not enough evidence to consider, with 99% confidence, that less than a third of the graduates of said university get a job.
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