Part of the quality testing of the Kensington French Fries Corporation is to ensure that all frozen products have product size uniformity. To celebrate the fall season, a new russet burbank fry has been released. A package is expected to contain between 240 grams and 260 grams. Assuming that the uniform distribution applies, answer the following questions: | |||||||||||
a.) | What is the mean amount per package? | ||||||||||
b.) | What is the standard deviation? | ||||||||||
c.) | What is the probability of selecting a package is less than 255 grams? | ||||||||||
d.) | What is the probability of selecting a package is more than 255 grams? |
According to question we are assuming that the uniform distribution applies here.
SOLUTION a: MEAN OF UNIFORM DISTRIBUTION IS GIVEN BY
MEAN=
SOLUTION b: STANDARD DEVIATION:
SOLUTION c: The provided lower limit of the distribution is a=240, and the upper limit is b=260. We need to compute Pr(X≤255)
Therefore, the following is obtained:
SOLUTION d:
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