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| Question 1193038:  Find the probabilities for each using the standard normal distribution.
 1.P(0 < z < 1.65)
 2.P( -2.3 < z <0)
 3.P(z < -1.8)
 4.P(-2.3 < z < 0.79)
 Answer by ikleyn(52879)
      (Show Source): 
You can put this solution on YOUR website! . 
 The normal distribution curve is a bell shaped curve.
 
 These questions are to determine the areas under the normal distribution curve
 below the given score;  or between two given scores.
 
 It can be done in different ways:
 
 - manually,    or
 
 - using online calculators,    or
 
 - using your pocket calculator.
 
 
 MANUALLY
 
 
 To do the job manually,  use this  Table representing  AREA  to the  LEFT  of the  Z-score
 https://www.math.arizona.edu/~rsims/ma464/standardnormaltable.pdf
 
 On how to do it,  see this Internet text source
 http://statisticshelper.com/how-to-use-the-z-table
 
 
 USING  ONLINE  CALCULATOR
 
 
 To do the job using an online  (free of charge)  calculator,  go to this web-site
 https://onlinestatbook.com/2/calculators/normal_dist.html
 
 
 Input the given parameters of each question into an appropriate window of the calculator and get the answers
 to your questions.
 
 
 The calculator has perfect description and design,  as well as clear visual interface, which prevents you of making errors.
 So  EVERY  person,  even beginner,  may work with it on his or her own,  even having minimum knowledge on the subject.
 
 
 USING  YOUR  POCKET  CALCULATOR
 
 
 On how to use it,  see a text description in  THIS  Internet source / site
 https://mathbits.com/MathBits/TISection/Statistics2/normaldistribution.htm
 
 
 Or see these  Youtube video-lessons
 
 https://www.youtube.com/watch?v=bVdQ7OzGvU0      (for  Casio fx-991 MS)
 https://www.youtube.com/watch?v=yYpMkgB20C4      (for  TI-83  or  TI-84 calculators)
 
 
 I recommend you to play with the online calculator first.
 If you are unfamiliar with the subject, playing with the online calculator will help you a lot !
 
 
 After learning it, you will be able to solve this problem  (and thousand other similar and different problems)  ON  YOUR  OWN,
 without asking for help from outside.
 
 
 Happy learning  ( ! )
 
 
 
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