
<span>Explanation for the last step:</span>
I think the best answer would be (A) (2.1+5.9+3.7) but the only difference is that one is negative an the other is positive
Slope would be 1/3 so do rise over run from your point
Answer:
The P-value method and the classical method are not equivalent to the confidence interval method in that they may yield different results ( A )
Step-by-step explanation:
The False statement about using the confidence interval method when testing a claim about μ when σ is unknown is ; The P-value method and the classical method are not equivalent to the confidence interval method in that they may yield different results
This is because sometimes the values gotten from the p-value and confidence interval differs and this occurs mostly when the sample size is very small.
Carlos should have 1 tomato
if you solve the 2nd equation for c and plug it in you get 1