Answer: 7.7055
Explanation:
Given: Sample size :
Sample Mean :

Standard deviation :

Claim : The population mean is

We assume the contents of cans of Coke have a normal distribution .
We know that the test-static for population mean for larger sample is given by :-


Hence, the value of the test statistic z for the claim that the population mean is μ=12 is 7.7055.