To identify the proportion of dogs in California, researches randomly selected 295 dogs from store 1 and 365 dogs from
Posted: Mon May 09, 2022 12:57 pm
To identify the proportion of dogs in California, researches
randomly selected 295 dogs from store 1 and
365 dogs from store 2. The number of dogs from store 1
is 110 and from store 2 is 94.
Conduct a hypothesis test at 5% significance level to check
whether the two stores have either the same or different
proportion
of dogs. Report the p-value and the conclusion.
p-value = 0.0006. At 5% level there is strong evidence
that the proportion of dogs in the stores are different
p-value = 0.0007. At 5% level there is strong evidence that the
proportion of dogs in the stores are different.
p-value = 0.0123. At 5% level there is strong evidence that the
proportion of dogs in both stores are different
p-value = 0.0014. At 5% level there is strong evidence that the
proportion of dogs in each store is different
randomly selected 295 dogs from store 1 and
365 dogs from store 2. The number of dogs from store 1
is 110 and from store 2 is 94.
Conduct a hypothesis test at 5% significance level to check
whether the two stores have either the same or different
proportion
of dogs. Report the p-value and the conclusion.
p-value = 0.0006. At 5% level there is strong evidence
that the proportion of dogs in the stores are different
p-value = 0.0007. At 5% level there is strong evidence that the
proportion of dogs in the stores are different.
p-value = 0.0123. At 5% level there is strong evidence that the
proportion of dogs in both stores are different
p-value = 0.0014. At 5% level there is strong evidence that the
proportion of dogs in each store is different