ridley1013
New member
- Joined
- Jun 21, 2008
- Messages
- 3
Listed below are the # of homeruns for the National League leader over the last 20 years. Assuming that # of homeruns is normally distributed, if this is sample data collected from a population of all past & future homerun leaders, test the claim that the mean homerun leader has less than 47 homeruns, where ?=.05. Set up & complete the appropriate hypothesis test. For this data, also compute the p-value. Finally, compute 85% & 98% Confidence Intervals for this data.
I hope it's big enough to see properly...(if not the #s are: 49,39,47,40,38,35,46,43,40,47,49,70,65,50,73,49,47,48,51,58 (sum of all #s = 984))
Okay, I'm assuming this is a left-tailed test since it asking about "less than" & that p < .05? How will I know which is the appropriate test? Am I correct in assuming that 85% is 1-.85 & 98% is 1-.98?
If anyone can help, I'd appreciate it.
Thank you.
I hope it's big enough to see properly...(if not the #s are: 49,39,47,40,38,35,46,43,40,47,49,70,65,50,73,49,47,48,51,58 (sum of all #s = 984))
Okay, I'm assuming this is a left-tailed test since it asking about "less than" & that p < .05? How will I know which is the appropriate test? Am I correct in assuming that 85% is 1-.85 & 98% is 1-.98?
If anyone can help, I'd appreciate it.
Thank you.