A Manufacturer Claims That the Mean Weight of Flour in Its

A manufacturer claims that the mean weight of flour in its $1 \mathrm {~kg}$ bags is $1.025 \mathrm {~kg}$ .A $\text { t-test }$ is performed to determine whether the mean weight is actually less than this.The hypotheses are H0: ? = 1.025 kg
HA: ? < 1.025 kg
The mean weight for a sample of $45 \text { bags }$ of flour was $1.011 \mathrm {~kg} .$ Suppose that the $\text { P-value }$ corresponding to this sample data is 0.001.What does the P-value tell you?

A) We should fail to reject the null.The bags contain an average of 1.025 kg.
B) If the null hypothesis were false,the probability of observing a sample mean of 1.011 kg would be 0.001.
C) If the mean weight of the bags were really 1.025 kg,the probability of getting a sample mean of 1.011 kg or below would be 0.001.
D) If the null hypothesis were true,the probability of having a sample mean of 1.011 kg or above is 0.001.
E) Not enough information is given.