1:58 E* א4411|B/slocal_media1163563...difference is 0.9915Step 5Example 3: Find the area between z = -1.30 and z = 2Step 1:Step 3. The value that corresponds to z= 1.3 is 0.4032 and z= 2 is 0.4772.Step 4. Since the shaded region is within the two z-value, add 0.4772 by 0.0968. TheStep 2:sum is 0.8804.Step 5 Therefore, the area between z = -1.30 and z = 2 is 0.8804.Activity 1.Identify the regions under the normal curve of the following standard normalvalues using the z table (refer to the last page of this module).1. z = - 3.252. z = 1.253. z = 0.564. z = 35. z = 1.966. z = -1.337. z = -2.58. z = 0.299. z=- 0.1310. z = - 1.96Activity 2Find the area or region that corresponds to each of the following z values. Sketch and labeleach curve.1. to the right of z = 2.182. below z= -1.403. above z= 0.574. between z = -2.34 and z = 1.575. between z =0.32 and z = 2.42Activity 3For instance, one of your friends from another school asks your help about his problemin Statistics and Probability. He needs to answer his assignment but unfortunately, he left hismodule in the school. He wants to know how to identify the regions under the normal curvecorresponding to different standard normal values. Your friend will send a picture rmalcurve with the corresponding area, and he asks you favor to explain each pictobtain the value of the shaded part of the normal curves, Here is the screenshot"11 of 17 1:58 E4411B/slocal_media1163563...1:3069Elson0.1171.190.9698-2.56AaWrite your messageLESSON 4Converting a Normal Random Variable to a Standard Normal Variable and Vice-versaDid you take your National Career Assessment Examination (NCAE) on your Grade9? How about the National Achievement Test on your Grade 6 and 10? Have you everwondered why there are corresponding percentiles in the test result such as 86, 95 or even 99+?If not, this lesson will teach you on how to appreciate the importance of knowing the answerin those questions?

Hi! Thank you for the question, as per the honour code, we are allowed to answer three sub-parts at…

Identify the regions under the normal curve of the following standard normal values using the z table (refer to the last page of this module). 1. z = - 3.25 2. z = 1.25 3. z = 0.56 6. z = -1.33 7. z = -2.5 8. z = 0.29

Identify the regions under the normal curve of the following standard normal values using the z table (refer to the last page of this module). 1. z = - 3.25 2. z = 1.25 3. z = 0.56 6. z = -1.33 7. z = -2.5 8. z = 0.29

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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