Question

C&A's potato chip filling process has a lower specification limit of 9.5 oz. and an upper specification limit of 10.5 oz. The standard deviation is 0.3 oz. and the mean is 10 oz. Which formula can be used to calculate the probability that a bag will weigh more than 10.5 oz? (Difficulty Level - Medium) 1 - NORM.DIST(10.5, 10, 0.3, 1) NORM.DIST(10.5, 9.5, 0.3, 1) 1 - NORM.DIST(10.5, 9.5, 0.3, 1) NORM.DIST(10.5, 10, 0.3, 1)

          C&A's potato chip filling process has a lower specification limit of 9.5 oz. and an upper specification limit of 10.5 oz. The standard deviation is 0.3 oz. and the mean is 10 oz. Which formula can be used to calculate the probability that a bag will weigh more than 10.5 oz? (Difficulty Level - Medium)
1 - NORM.DIST(10.5, 10, 0.3, 1)
NORM.DIST(10.5, 9.5, 0.3, 1)
1 - NORM.DIST(10.5, 9.5, 0.3, 1)
NORM.DIST(10.5, 10, 0.3, 1)

C A's potato chip filling process has a lower specification limit of 9.5 oz. and an upper specification limit of 10.5 oz. The standard deviation is 0.3 oz. and the mean is 10 oz. Which formula can be used to calculate the probability that a bag will weigh more than 10.5 oz? (Difficulty Level - Medium)
1 - NORM.DIST(10.5, 10, 0.3, 1)
NORM.DIST(10.5, 9.5, 0.3, 1)
1 - NORM.DIST(10.5, 9.5, 0.3, 1)
NORM.DIST(10.5, 10, 0.3, 1)

Added by Jennifer K.

Elementary Statistics a Step by Step Approach

Allan G. Bluman 9th Edition

Instant Answer

Solved by Expert Adi S

09/04/2023

Step 1

- Mean (μ) = 10 oz - Standard Deviation (σ) = 0.3 oz - Upper Specification Limit (USL) = 10.5 oz Show more…

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C&A's potato chip filling process has a lower specification limit of 9.5oz. and an upper specification limit of 10.5oz. The standard deviation is 0.3oz. and the mean is 10oz. Which formula can be used to calculate the probability that a bag will weigh more than 10.5oz ? (Difficulty Level - Medium) 1 - NORM.DIST(10.5, 10, 0.3, 1) NORM.DIST(10.5, 9.5, 0.3, 1) 1 - NORM.DIST(10.5, 9.5, 0.3, 1) NORM.DIST (10.5,10,0.3,1) C&A's potato chip filling process has a lower specification limit of 9.5 oz.and an upper specification limit of 10.5 oz.The standard deviation is 0.3 oz.and the mean is 10 oz.Which formula can be used to calculate the probability that a bag will weigh more than 10.5 oz?(Difficulty Level-Medium) 1-NORM.DIST(10.5,10,0.3,1) NORM.DIST(10.5,9.5,0.3,1) 1-NORM.DIST(10.5,9.5,0.3,1) NORM.D1ST(10.5,10,0.3,1)