Emissions of sulfur dioxide by industry set off chemical changes in the atmosphere that result in acid rain. The acidity of liquids is measured by pH on a scale from 0 to 14. Distilled water has pH of 7.0 and lower pH values indicate acidity. The pH of rain at one location varies among rainy days according to a normal distribution with mean 5.43 and standard deviation 0.52. c) Normal rain is somewhat acidic, so acid rain is sometimes defined as rain fall with a pH below 5.0. What proportion of rainy days have rainfall with pH below 5.0? Calculate the probability using a z-score and the s
@mathmale
Is that right?
@Zarkon
Am I solving this correctly using the table? So X = 5, sigma = 0.52, mu = 5.43 I need to solve for Z then use the table I posted
For clarification: You're to calculate the area under the standard normal curve which lies to the left of x=5. To do this, calculate the "z-score." Next, look up the z-score in the table and copy down the decimal fraction that represents it. That fraction is the result you want. Where are you now in this process?
Type in the formula for "z-score."
My result for that is a negative quantity between 0 and -1.
I got Z = -0.8269, looking in the back of the table which is posted I got 0.2061 <==== what does this mean?
what does 0.2061 mean?
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