C Program To Deduce Error Involved In Polynomial Equation
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Programming Lab Updated on October 21, 2014 VIKRAM 2775 Algorithm: Step 1: Start Step 2: Read n Step 3: Initialize sumx = 0, sumxsq = 0, sumy = 0, sumxy = 0, sumx3 = 0, sumx4 = 0, sumxsq = 0 Step 4: Initialize i = 0 Step 5: Repeat steps 5 to 7 until numerical methods programs in c pdf i < n Step 6: Read x, y Step 7: Sumx = sumx + x Sumxsq =
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sumxsq + pow(x, 2) Sumx3 = sumx3 + pow(x, 3) Sumx4 = sumx4 + pow(x, 4) Sumy = sumy + y Sumxy = Sumxy + x *
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y Sumxsqy = Sumxsqy + pow(x, 2) * y Step 8: Increment I by 1 Step 9: Assign a[0][0] = n a[0][1] = n a[0][2] = n a[0][3] = n a[1][0] = n a[1][1] = n a[1][2] = n a[1][3] = n a[2][0]
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= n a[2][1] = n a[2][2] = n a[2][3] = n Step 10: Initialize i = 0 Step 11: Repeat steps 11 to 15 until i < 3 Step 12: Initialize j = 0 Step 13: Repeat step 13 to 14 until j <= 3 Step 14: Write a[i][j] Step 15: Increment j by 1 Step 16: Increment I by 1 Step 17: Initialize k = 0 Step 18: Repeat steps 18 to 27 until k <= 2 Step 19: Initialize i = 0 Step 20: Repeat step bisection method in c 20 to 26 until i <= 2 Step 21: If I not equal to k Step 22: Assign u = a[i][k] / a[k][k] Step 23: Initialize j = k Step 24: Repeat steps 24 and 25 until j <= 3 Step 25: Assign a[i][j] = a[i][j] – u * a[k][j] Step 26: Increment j by 1 Step 27: Increment i by 1 Step 28: Increment k by 1 Step 29: Initialize I = 0 Step 30: Repeat steps 31 to 33 until i < 3 Step 31: Assign b[i] = a[i][3] / a[i][i] Step 32: Write I, b[i] Step 33: Increment I by 1 Step 34: Write b[2], b[i], b[0] Step 35: Stop Flowchart: Program: #include
Upload Documents Write Course Advice Refer your Friends Earn Money Upload Documents Apply for Scholarship Create Q&A pairs Become a Tutor Find Study Resources by School by Literature Guides by Subject Get Instant Tutoring Help Ask a Tutor a Question Use Flashcards View Flashcards Create Flashcards Earn by Contributing Earn Free AccessLearn More > Upload Documents Write Course Advice Refer your Friends Earn MoneyLearn More > Upload Documents Apply for Scholarship Create Q&A pairs Become a Tutor Are you an educator? Log in Sign up http://studentboxoffice.in/jntuh/notes/Computer%20Programming%20Lab/124 Home Indian Institute of Technology, Roorkee COMPUTER COMPUTER 101 NT_LAB 8 program to implement least square method for curve SCHOOL Indian Institute of Technology, Roorkee COURSE TITLE COMPUTER 101 TYPE Test Prep UPLOADED BY avvi1975 PAGES 78 Click to edit the document details This preview shows pages 71–75. Sign up to view the full content. View Full Document This preview has https://www.coursehero.com/file/p6la9df/8-Program-to-implement-Least-Square-Method-for-curve-fitting-9-Program-to-draw/ intentionally blurred sections. Sign up to view the full version. View Full Document This preview has intentionally blurred sections. Sign up to view the full version. View Full Document This is the end of the preview. Sign up to access the rest of the document. Unformatted text preview: 8 Program to implement Least Square Method for curve fitting. 9 Program to draw frequency chart like histogram, pie-chart etc. 10 Program for for finding the root of an equation using SECANT METHOD. 11 Program for finding the root of an equation using MULLERS METHOD. 12 Program for LINEAR REGRESSION. 13 Program for to find the solution of a system of non linear equations. LAB PROGRESS REPORT Faculty Name: Course: Sem: Session: S.NO Experiment Name Date Faculty Signature Lab Coordinator Signature 1 Program to deduce error evolved in polynomial equation. 2 Program to find out the root of the Algebraic and Transcendental equations using Bisection, Regula-falsi, Newton Raphson and Iterative Methods. Also give the rate of convergence of roots in tabular form for each of these methods. 3 Program to implement Newtons Forward and Backw
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