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Will you please provide me the IETE AMIETE-ET(Old Scheme) Numerical Analysis & Computer Programming Exam Previous Years Question Paper???
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As per your request here I am sharing the IETE AMIETE-ET(Old Scheme) Numerical Analysis & Computer Programming Exam Previous Years Question Paper: a. The error which is already present in the statement of the problem before its solution is called (A) inherent error (B) round-off error (C) truncation error (D) relative error b. ‘C’ language was developed by (A) Donald Richie (B) Dennis Pierre (C) Dennis Richie (D) Donald Pierre ![]() ![]() ![]() ![]()
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As you asking for the sample question paper for the IETE AMIETE-ET(Old Scheme) Numerical Analysis & Computer Programming. here are I am providing you the sample question paper of Numerical Analysis & Computer Programming the questions are following: Q.1 Choose the correct or the best alternative in the following: (2×10) a. The error which is already present in the statement of the problem before its solution is called (A) inherent error (B) round-off error (C) truncation error (D) relative error b. ‘C’ language was developed by (A) Donald Richie (B) Dennis Pierre (C) Dennis Richie (D) Donald Pierre c.(i) In secant method we replace the function f(x) by a chord (ii) In the Newton-Raphson method we replace the function f(x) by a normal Which of the above statements are correct? (A) Both (i) & (ii) (B) (i) only (C) (ii) only (D) None of these In complete pivoting we interchange the (A) Rows only (B) Columns only (C) Both rows and columns (D) Neither the rows nor the columns (i) The degree of an interpolating polynomial through (n+1) points is less than or equal to n. (ii) In quadratic interpolation we approximate the function f(x) by a polynomial of degree two. Which of the above statements are correct? (A) (i) only (B) (ii) only (C) Both (i) & (ii) (D) None of these Let P(x) be the polynomial due to linear interpolation of the function f(x). The deviation ( ) ( ) x P x f E − = is called (A) truncation error (B) rounding error (C) absolute error (D) relative error Given the following values of ( ) x log x f =78846 . 0 69315 . 0 : ) x ( f 2 . 2 0 . 2 : x The approximate value of ( ) 0 . 2 f ¢ using the method based on linear interpolation is (A) 0.74566 (B) 0.64755 (C) 0.47655 (D) 0.57644 Rest of the questions you may found in the file given below: IETE AMIETE-ET(Old Scheme) Numerical Analysis & Computer Programming Exam Papers ![]() ![]() ![]() ![]()
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