DUE NOW. Please answer the "script" part as the same as the process on what is on the practice/sample question's codes according to the given. Note that this is not a graded question - only a practice. Thank you! SAMPLE QUESTIONDifferentiate the following expressions and saveit under the given variables.1. yp1 = ((x+1)³(2x-13), find the derivative and save as yp1ур112. yp2 =ddx3. yp3 =(1(1+√1-x)³-#()*).dxScript>"find the derivative and save as yp2find the derivative and save as yp3ANSWER1%Define the variables for symbolic processing2 syms x y1(x) y2(x) y3(x) yp1 yp2 yp33 %Type in the functions y1, y2 and y34 y1(x) = (1/((x+1)^3* (2*x-1)^3))5 y2(x) = (1/((1+sqrt(1-x))^3))6 y3(x) = (((x^2)/(4-x))^(3/2))7 %Solve for yp18 yp1(x) = diff((1/((x+1)^3* (2*x-1)^3)), x)9 simplify (diff((1/((x+1)^3* (2*x-1)^3)),x))10 %Solve for yp211 yp2(x) = diff((1/((1+sqrt(1-x))^3)),x)12 simplify (diff((1/((1+sqrt(1-x))^3)), x))13 %Solve for yp314 yp3(x) = diff((((x^2)/(4-x))^(3/2)),*)15 simplify (diff((((x^2)/(4-x))^(3/2)),x))16 Differentiate the following expressions and saveit under the given variables.1. yp1: =2. yp23. yp3Script==6 y3(x) =7 %Solve for yp18 yp1 =9 %Solve for yp2x² (6-x)x+210 yp2 =11 %Solve for yp312 yp3 = |13ddxddx"find the derivative and save as yp1x² (4-x)4+x(x²-1)²x²-6x-1,1 %Define the variables for symbolic processing2 syms x3 %Type in the functions y1, y2 and y34 y1(x) =5 y2(x) =find the derivative and save as yp2find the derivative and save as yp3Save C ResetMATLAB DocumentationRun Script

Answered: Image /qna-images/answer/d52f491b-ff6a-4007-a70c-f050241edc1a.jpg

1 Define the variables for symbolic processing 2 syms x 3 %Type in the functions y1, y2 and y3 4 y1(x) = 5 y2(x) = 6 y3(x) = 7 %Solve for yp1 8 yp1 = 9 %Solve for yp2 10 yp2 = 11 %Solve for yp3 12 yp3 = | 13

1 Define the variables for symbolic processing 2 syms x 3 %Type in the functions y1, y2 and y3 4 y1(x) = 5 y2(x) = 6 y3(x) = 7 %Solve for yp1 8 yp1 = 9 %Solve for yp2 10 yp2 = 11 %Solve for yp3 12 yp3 = | 13

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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