1. Cans of LaCroix are supposed to contain 355 milliliters (ml). There is some variation for each can because the filling machinery is not perfectly precise. An inspector measures the contents (in ml) of 12 randomly selected cans from a single day's production. 357 349 350 351 352 353 354 355 356 LaCroix volume (ml) = 352.9 s, -2.19 Do these data provide convincing evidence at the a= 0.01 significance level that the mean amount of LaCroix in all the cans filled that day is less than the target value of 355 ml?

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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1. Cans of LaCroix are supposed to contain 355 milliliters (ml). There is some variation for
each can because the filling machinery is not perfectly precise. An inspector measures the
contents (in ml) of 12 randomly selected cans from a single day's production.
349 350 351
352
353 354
LaCroix volume (ml)
355
356 357
* = 352.9 sx = 2.19
Do these data provide convincing evidence at the a = 0.01 significance level that the mean
amount of LaCroix in all the cans filled that day is less than the target value of 355 ml?
Transcribed Image Text:1. Cans of LaCroix are supposed to contain 355 milliliters (ml). There is some variation for each can because the filling machinery is not perfectly precise. An inspector measures the contents (in ml) of 12 randomly selected cans from a single day's production. 349 350 351 352 353 354 LaCroix volume (ml) 355 356 357 * = 352.9 sx = 2.19 Do these data provide convincing evidence at the a = 0.01 significance level that the mean amount of LaCroix in all the cans filled that day is less than the target value of 355 ml?
PLAN: Identify the appropriate inference method and check conditions.
Name of procedure:
Check conditions:
DO: If the conditions are met, perform the calculations.
Mean:
Picture:
SD:
Transcribed Image Text:PLAN: Identify the appropriate inference method and check conditions. Name of procedure: Check conditions: DO: If the conditions are met, perform the calculations. Mean: Picture: SD:
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