can you please send the answer a little bit faster

Jim Mead is a veterinarian who visits a Vermont farm to examine prize bulls. In order to examine a bull, Jim first gives the animal a tranquilizer shot The effect of the shot is supposed to last an average of 65 minutes, and it usually does. However, Jim sometimes gets chased out of the pasture by bull that recovers too soon, and other times he becomes worried about prize bulls that take too long to recover. By reading journals, Jim has found that the tranquilizer should have a mean duration time of 65 minutes, with a standard deviation of 15 minutes. A random sample of 10 of Jim's bulls had a mean tranquilized duration time of close to 65 minutes but a standard deviation of 25 minutes. At the 1% level of significance, is Jim justified the claim that the variance is larger than that stated in his journal? Find a 95% confidence interval for the population standard deviation. (a) What is the level of significance? State the null and alternate hypotheses. Ho: 02 = 225; H1: 02> 225 Ho: 02> 225; H1: 02 =225 O Ho: 02 = 225; H1: 02#225 Ho: 02 =225; H1: 02 0.100 0.050 o, we fail to reject the null hypothesis. Since the P-value > or, we reject the null hypothesis. Since the P-value s o, we reject the null hypothesis. Since the P-value s or, we fail to reject the null hypothesis. (e) Interpret your conclusion in the context of the application. At the 1% level of significance, there is insufficient evidence to conclude that the variance of the duration times of the tranquilizer is larger than stated in the journal. At the 1% level of significance, there is sufficient evidence to conclude that the variance of the duration times of the tranquilizer is larger than stated in the journal. (f) Find the requested confidence interval for the population standard deviation. (Round your answers to two decimal place.) lower limit min upper limit min Interpret the results in the context of the application. We are 95% confident that o lies below this interval. We are 95% confident that o lies outside this interval. We are 95% confident that o lies within this interval. We are 95% confident that o lies above this interval