Boxes are labeled as containing $500 \mathrm {~g}$ of cereal. The machine filling the boxes produces weights that are normally distributed with standard deviation $12 \mathrm {~g}$. If the target weight is $500 \mathrm {~g}$, what is the probability that the machine produces a box with less than $490 \mathrm {~g}$ of cereal? Round your answer to four decimal places.

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The Answer of Boxes are labeled as containing $500 \mathrm {~g}$ of cereal. The machine filling the boxes produces weights that are normally distributed with standard deviation $12 \mathrm {~g}$. If the target weight is $500 \mathrm {~g}$, what is the probability that the machine produces a box with less than $490 \mathrm {~g}$ of cereal? Round your answer to four decimal places.

Boxes Are Labeled as Containing 500 g500 \mathrm {~g}500 g Of Cereal the Machine Filling the Boxes Produces Weights That Are

Boxes Are Labeled as Containing $500 \mathrm {~g}$ Of Cereal the Machine Filling the Boxes Produces Weights That Are