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In statistics, the concept of a normal distribution isintroduced. For example, in the U.S., the average height ofan adult male is 70 inches, while the

  1. In statistics, the concept of a normal distribution isintroduced. For example, in the U.S., the average height ofan adult male is 70 inches, while the average height of an adultfemale is 65 inches. The standard deviation is ameasure of the variability in heights. The standard deviationof males is 4 inches, and the standard deviation of females is 3.5inches. (Data from:https://www.usablestats.com/lessonsormal). A curve calledthe probability density function, also called a Bell Curvebecause of its shape, illustrates the distribution of heightswithin the entire population. The equation of the probabilitydensity function is:

p=1?2?e-1/2x-?2?2image text in transcribed

Where ximage text in transcribed = the independentvariable (the height in this case)

?image text in transcribed = the mean (theaverage height)

?image text in transcribed = the standard deviation

Use MATLAB to create a graph thatshows the probability density functions of male and female heightson a single graph.

  • Begin by creating an array of ximage text in transcribed (height) values.
  • Create an array of pimage text in transcribed values using the equationand ?image text in transcribed and?image text in transcribed values for males
  • Plot ximage text in transcribed on the horizontal axisand pimage text in transcribed on the vertical axis
  • Issue the hold on command
  • Create a second array of pimage text in transcribed values using the equationand ?image text in transcribed and?image text in transcribed values for females
  • Plot ximage text in transcribed on the horizontal axisand pimage text in transcribed on the verticalaxis

How do know what upper and lowervalues to use for the initial values of heights? Usetrial-and-error and use the up-arrow key to repeat the subsequentcommands. Select values that show both bell curves very closeto zero at the left and right edges of on the graph.

= 1 2 e-1/2((x-)/0)

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