1,674 views
2 votes
2 votes

Consider the following iterative root finding methods and convergence properties:

  Iterative root finding methods   Convergence properties
Q. False Position I. Order of convergence = 1.62
R. Newton Raphson II. Order of convergence = 2
S. Secant III. Order of convergence = 1 with guarantee of convergence
T. Successive Approximation IV. Order of convergence = 1 with no guarantee of convergence

The correct matching of the methods and properties is

  1. Q-II, R-IV, S-III, T-I
  2. Q-III, R-II, S-I, T-IV
  3. Q-II, R-I, S-IV, T-III
  4. Q-I, R-IV, S-II, T-III

Please log in or register to answer this question.

Answer:

Related questions

3 votes
3 votes
1 answer
1
Ishrat Jahan asked Nov 2, 2014
3,604 views
If f(l) = 2, f(2) = 4 and f(4) = 16, what is the value of f(3) using Lagrange's interpolation formula?88(1/3)8(2/3)9
1 votes
1 votes
1 answer
2
Ishrat Jahan asked Nov 3, 2014
1,447 views
If the trapezoidal method is used to evaluate the integral obtained $\int_{0}^{1} x^2dx$, then the value obtainedis always (1/3)is always < (1/3)is always = (1/3)may be ...
8 votes
8 votes
3 answers
3
Ishrat Jahan asked Oct 31, 2014
5,005 views
The following definite integral evaluates to$$\int_{-\infty}^{0} e^ {-\left(\frac{x^2}{20} \right )}dx$$$\frac{1}{2}$$\pi \sqrt{10}$$\sqrt{10}$$\pi$