Premium Only Content
This video is only available to Rumble Premium subscribers. Subscribe to
enjoy exclusive content and ad-free viewing.
Estimating a Population Variance: Example 02
3 years ago
6
EXAMPLE Confidence Interval for Penny Weights
Pennies are currently being minted with a standard deviation of 0.0165 g. New equipment is being tested in an attempt to improve quality by reducing variation. A simple random sample of 10 pennies is obtained from pennies manufactured with the new equipment. A normal quantile plot and histogram show that the weights are from a normally distributed population, and the sample has a standard deviation of 0.0125 g. Use the sample results to construct a 95% confidence interval estimate of 𝜎, the standard deviation of the weights of pennies made with the new equipment. Based on the results, does the new equipment appear to be effective in reducing the variation of the weights?
Loading comments...
-
1:31:25
The Charlie Kirk Show
3 hours agoTHOUGHTCRIME Ep. 104 — Post-Election Palette Cleanser + Tucker/Fuentes Interview Reaction
53.7K21 -
LIVE
tminnzy
2 hours agoSmooth Moves Only 💨 | Naraka: Bladepoint Chill Gameplay | !gx
95 watching -
1:04:33
BonginoReport
4 hours agoWill The LA Dodgers Dodge WH Visit?! - Nightly Scroll w/ Hayley Caronia (Ep.172) - 11/06/2025
36.4K57 -
LIVE
Tundra Tactical
5 hours ago $0.01 earnedDadlefield Game Night BF6 New Update Weapon Grind
147 watching -
15:39
Megyn Kelly
5 hours agoTucker Carlson on Why He Interviewed Nick Fuentes and What He Wanted to Convey To Him
49.8K74 -
1:14:10
Kim Iversen
5 hours agoZionists PANIC Over Muslim Mayor In NYC
84.6K152 -
1:50:40
Redacted News
5 hours agoBREAKING! Trump Makes HUGE Announcement Trying To Save MAGA, Cost of Living & Israel CRUSHED GOP
117K231 -
Dr Disrespect
11 hours ago🔴LIVE - DR DISRESPECT - ARC RAIDERS - QUEST MASTER
131K15 -
2:17:37
The Quartering
7 hours agoFooled Again! Mamdani Backtracks Everything & Today's Breaking News!
207K127 -
1:17:04
DeVory Darkins
8 hours agoPelosi SURRENDERS announces retirement and Bernie Sanders makes stunning admission
120K126