statistics

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The weight of a product is normally distributed with a mean of 4 ounces and a variance of .25 "sq ounces." The company wants to classify the unit as a scrap in a maximum of 1% of the units if the weight is below a desired value. Determine the desired weight such that no more than 1% of the units are below it.

  • statistics -

    4-(2.33)(√.25)=2.835 ounces

  • statistics -

    Where did you get this equation from?

  • statistics -

    Use excel to find the inverse of .01 to get the z value of -2.32635
    and plug that into the equation for the z=(x-mu)/SD

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