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  4. MTH603 - Numerical Analysis
  5. MTH603 Quiz 1 Solution and Discussion
dy/dx - = 1 - y,y(0) = 0 is an example of
L
dy dx = 1 - y,y(0) = 0 is an example of Answer An ordinary differential equation A partial differential equation A polynomial equation None of the given choices
MTH603 - Numerical Analysis
In Double integration, the interval [a, b] should be divided into [c, d) should be divided into --sub intervals of size k. --subintervals of size h and the interval
zaasmiZ
In Double integration, the interval [a, b] should be divided into [c, d) should be divided into --sub intervals of size k. --subintervals of size h and the interval Answer equal, equal equal, unequal unequal, equal unequal, unequal
MTH603 - Numerical Analysis
The (n + 1) th difference of a polynomial of degree n is...
Kevin AustinK
The (n + 1) th difference of a polynomial of degree n is… Answer 0 Constant n +1
MTH603 - Numerical Analysis
Let P be any real number and h be the step size of any interval. Then the relation between h and P for the backward difference is given by
G
Let P be any real number and h be the step size of any interval. Then the relation between h and P for the backward difference is given by Answer x-x, = Ph x- x, = P x + x, = Ph (x - x,)h= P
MTH603 - Numerical Analysis
In integrating $\int_{0}^{\frac{2}{2}} \cos x d x$ by dividing the interval into four equal parts, width of the interval should be
zaasmiZ
In integrating $\int_{0}^{\frac{2}{2}} \cos x d x$ by dividing the interval into four equal parts, width of the interval should be Answer $\frac{\pi}{2}$ $\pi$ $\frac{\pi}{8}$
MTH603 - Numerical Analysis
In fourth order Runge-Kutta method K 4
zaasmiZ
In fourth order Runge-Kutta method K 4 is given by Answer k4 = hf(xn th,yn + kz) k4 = hf(xn + 2h, + 2kz) None of the given choices k4 = hf(x, — h,Yn — kz)
MTH603 - Numerical Analysis
In fourth order Runge-Kutta method k2
zaasmiZ
In fourth order Runge-Kutta method k2 is given by Answer ^2-“/”“” З’Уп 3’ k2 = 45(-12.30-42)
MTH603 - Numerical Analysis
What is the Process of finding the values outside the interval (Xo,x,) called?
zaasmiZ
What is the Process of finding the values outside the interval (Xo,x,) called? Answer interpolation iteration Polynomial equation extrapolation
MTH603 - Numerical Analysis
When we apply Simpson's 3/8 rule, the number of intervals n must be
zaasmiZ
When we apply Simpson’s 3/8 rule, the number of intervals n must be Answer Even Odd Multiple of 3 Page 177 Similarly in deriving composite Simpson’s 3/8 rule, we divide the interval of integration into n sub-intervals, where n is divisible by 3, and applying the integration formula Multiple of 8
MTH603 - Numerical Analysis
Milne's P-C method is a multi step method where we assume that the solution to the given initial value problem is known at past --equally spaced points.
zaasmiZ
Milne’s P-C method is a multi step method where we assume that the solution to the given initial value problem is known at past –equally spaced points. Answer 2 1 3 4 1
MTH603 - Numerical Analysis
The truncation error in Adam's predictor formula is ....-times more than that in corrector formula
zaasmiZ
The truncation error in Adam’s predictor formula is …-times more than that in corrector formula Answer 10 11 12 13
MTH603 - Numerical Analysis
To apply Simpson's 3/8 rule, the number of intervals be
zaasmiZ
Answer 10 11 12 13
MTH603 - Numerical Analysis
Which formula is useful in finding the interpolating polynomial?
zaasmiZ
Given the following data Which formula is useful in finding the interpolating polynomial? Answer Lagrange’s interpolation formula X 1 2 5 9 f(x) 2 0 30 132 Page 135 Newton’s forward difference interpolation formula Newton’s backward difference interpolation formula None of the given choices
MTH603 - Numerical Analysis
Rate of change of any quantity with respect to another can be modeled by
zaasmiZ
Answer An ordinary differential equation A partial differential equation A polynomial equation None of the given choices
MTH603 - Numerical Analysis
Romberg's integration method is ------ than Trapezoidal and Simpson's rule.
zaasmiZ
Answer more accurate less accurate equally accurate none of the given choices
MTH603 - Numerical Analysis
In integrating f, e2* dx by dividing into eight equal parts, width of the interval should be......
zaasmiZ
Answer 0.250 0.500 0.125 0.625
MTH603 - Numerical Analysis
To apply Simpson's 1/3 rule, valid number of intervals are?
zaasmiZ
7 8 5 3 Page 177 The Simpson’s 1/3 rule, we have used two sub-intervals of equal width. In order to get a composite formula, we shall divide the interval of integration [a, b] Into an even number
MTH603 - Numerical Analysis
Newton's divided difference interpolation formula is used when the values of the independent variable are
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Equally spaced Not equally spaced Constant None of the above
MTH603 - Numerical Analysis
If there are (n+1) values of y corresponding to (n+1) values of x, then we can represent the function f(x) by a polynomial of degree
zaasmiZ
If there are (n+1) values of y corresponding to (n+1) values of x, then we can represent the function f(x) by a polynomial of degree
MTH603 - Numerical Analysis
MTH603 Assignment 1 Solution and Discussion
cyberianC
Re: MTH603 Assignment 1 Solution and Discussion Assignment No. 1 MTH603 (Spring 2022) Total Marks: 20 Due Date: 8th June, 2022 DON’T MISS THESE: Important instructions before attempting the solution of this assignment: • To solve this assignment, you should have good command over 1-8 lectures. • Upload assignments properly through the LMS, No Assignment will be accepted through email. • Write your ID on the top of your solution file. Don’t use colored backgrounds in your solution files. Use Math Type or Equation Editor, etc. for mathematical symbols. You should remember that if the solution files of some students are finding the same (copied), we will reward zero marks to all those students. Make a solution by yourself and protect your work from other students, otherwise both original and copied assignments will be awarded zero marks. Also remember that you are supposed to submit your assignment in Word format, any other format like scanned images, etc. will not be accepted and be awarded zero marks Question 1 Find a real root of the equation 2x+cos⁡(x)+e^x=0 using Bisection Method using Newton Raphson Method Also compare the results and comment which of the methods performs better and which is worst. You will consider x_0=-0.6557 as a best approximation while comparing the roots. Note: In each of the above methods,you are required to perform three iterations. Spring 2022_MTH603_1.docx
MTH603 - Numerical Analysis

MTH603 Quiz 1 Solution and Discussion

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mth603solutiondiscussionfall 2019quiz 1
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  • zareenZ Offline
    zareenZ Offline
    zareen
    Cyberian's Gold
    wrote on last edited by
    #8

    4586f4d7-61f1-4c3e-9774-4a03605d94fe-image.png

    3rd

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    • zareenZ Offline
      zareenZ Offline
      zareen
      Cyberian's Gold
      wrote on last edited by
      #9

      Richardson extrapolation is method also known as ………… MTH603
      Sequence acceleration method
      Series acceleration method

      Discussion is right way to get Solution of the every assignment, Quiz and GDB.
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      • zareenZ Offline
        zareenZ Offline
        zareen
        Cyberian's Gold
        wrote on last edited by
        #10

        In Simpson’s 1/3 rule, the global error is of ……………… MTH603

        O(h2)

        O(h3)

        O(h4) Page=171

        Non of the given choices

        Discussion is right way to get Solution of the every assignment, Quiz and GDB.
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        • zareenZ Offline
          zareenZ Offline
          zareen
          Cyberian's Gold
          wrote on last edited by
          #11

          f1b5bd8b-e3ba-4f42-bbad-a501a9189626-image.png

          Discussion is right way to get Solution of the every assignment, Quiz and GDB.
          We are always here to discuss and Guideline, Please Don't visit Cyberian only for Solution.
          Cyberian Team always happy to facilitate to provide the idea solution. Please don't hesitate to contact us!
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          • zareenZ zareen

            f1b5bd8b-e3ba-4f42-bbad-a501a9189626-image.png

            zareenZ Offline
            zareenZ Offline
            zareen
            Cyberian's Gold
            wrote on last edited by
            #12

            δ = E 1/2 - E 1/2
            4cfb9149-9950-477c-8b28-5dbce16d71af-image.png

            Discussion is right way to get Solution of the every assignment, Quiz and GDB.
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            • zareenZ zareen

              Richardson extrapolation is method also known as ………… MTH603
              Sequence acceleration method
              Series acceleration method

              zaasmiZ Offline
              zaasmiZ Offline
              zaasmi
              Cyberian's Gold
              wrote on last edited by
              #13

              @zareen said in MTH603 Quiz 1 Solution and Discussion:

              Sequence acceleration method

              In mathematics, series acceleration is one of a collection of sequence transformations for improving the rate of convergence of a series. Techniques for series acceleration are often applied in numerical analysis, where they are used to improve the speed of numerical integration.

              link text

              Discussion is right way to get Solution of the every assignment, Quiz and GDB.
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              • zareenZ zareen

                Richardson extrapolation is method also known as ………… MTH603
                Sequence acceleration method
                Series acceleration method

                zaasmiZ Offline
                zaasmiZ Offline
                zaasmi
                Cyberian's Gold
                wrote on last edited by
                #14

                @zareen said in MTH603 Quiz 1 Solution and Discussion:

                Series acceleration method

                In mathematics, series acceleration is one of a collection of sequence transformations for improving the rate of convergence of a series. Techniques for series acceleration are often applied in numerical analysis, where they are used to improve the speed of numerical integration.
                link text

                Discussion is right way to get Solution of the every assignment, Quiz and GDB.
                We are always here to discuss and Guideline, Please Don't visit Cyberian only for Solution.
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                • zareenZ zareen

                  In Newton-Cotes formula for finding the definite integral of a tabular function, which of the following is taken as an approximate function then find the desired integral? MTH603

                  Trigonometric Function

                  Exponential Function

                  Logarithmic Function

                  Polynomial Function Page=166

                  zaasmiZ Offline
                  zaasmiZ Offline
                  zaasmi
                  Cyberian's Gold
                  wrote on last edited by
                  #15

                  @zareen said in MTH603 Quiz 1 Solution and Discussion:

                  In Newton-Cotes formula for finding the definite integral of a tabular function, which of the following is taken as an approximate function then find the desired integral? MTH603

                  In numerical analysis, Simpson’s method is a method for numerical integration, the numerical approximation of definite integrals. … Simpson’s rule also corresponds to the three-point Newton-Cotes quadrature rule

                  link text

                  Discussion is right way to get Solution of the every assignment, Quiz and GDB.
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                  • zareenZ zareen

                    In Newton-Cotes formula for finding the definite integral of a tabular function, which of the following is taken as an approximate function then find the desired integral? MTH603

                    Trigonometric Function

                    Exponential Function

                    Logarithmic Function

                    Polynomial Function Page=166

                    zaasmiZ Offline
                    zaasmiZ Offline
                    zaasmi
                    Cyberian's Gold
                    wrote on last edited by
                    #16

                    @zareen said in MTH603 Quiz 1 Solution and Discussion:

                    Trigonometric Function

                    In mathematics, the trigonometric functions are real functions which relate an angle of a right-angled triangle to ratios of two side lengths. They are widely used in all sciences that are related to geometry, such as navigation, solid mechanics, celestial mechanics, geodesy, and many others.

                    link text

                    Discussion is right way to get Solution of the every assignment, Quiz and GDB.
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                    Cyberian Team always happy to facilitate to provide the idea solution. Please don't hesitate to contact us!
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                    • zareenZ zareen

                      In Newton-Cotes formula for finding the definite integral of a tabular function, which of the following is taken as an approximate function then find the desired integral? MTH603

                      Trigonometric Function

                      Exponential Function

                      Logarithmic Function

                      Polynomial Function Page=166

                      zaasmiZ Offline
                      zaasmiZ Offline
                      zaasmi
                      Cyberian's Gold
                      wrote on last edited by
                      #17

                      @zareen said in MTH603 Quiz 1 Solution and Discussion:

                      Exponential Function

                      In mathematics, an exponential function is a function of the form. where b is a positive real number, and in which the argument x occurs as an exponent. For real numbers c and d, a function of the form is also an exponential function, as it can be rewritten as.

                      link text

                      Discussion is right way to get Solution of the every assignment, Quiz and GDB.
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                      • zareenZ zareen

                        In Newton-Cotes formula for finding the definite integral of a tabular function, which of the following is taken as an approximate function then find the desired integral? MTH603

                        Trigonometric Function

                        Exponential Function

                        Logarithmic Function

                        Polynomial Function Page=166

                        zaasmiZ Offline
                        zaasmiZ Offline
                        zaasmi
                        Cyberian's Gold
                        wrote on last edited by
                        #18

                        @zareen said in MTH603 Quiz 1 Solution and Discussion:

                        Logarithmic Function

                        In mathematics, the logarithm is the inverse function to exponentiation. That means the logarithm of a given number x is the exponent to which another fixed number, the base b, must be raised, to produce that number x.
                        link text

                        Discussion is right way to get Solution of the every assignment, Quiz and GDB.
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                        • zareenZ zareen

                          In Newton-Cotes formula for finding the definite integral of a tabular function, which of the following is taken as an approximate function then find the desired integral? MTH603

                          Trigonometric Function

                          Exponential Function

                          Logarithmic Function

                          Polynomial Function Page=166

                          zaasmiZ Offline
                          zaasmiZ Offline
                          zaasmi
                          Cyberian's Gold
                          wrote on last edited by
                          #19

                          @zareen said in MTH603 Quiz 1 Solution and Discussion:

                          Polynomial Function

                          In mathematics, a polynomial is an expression consisting of variables and coefficients, that involves only the operations of addition, subtraction, multiplication, and non-negative integer exponents of variables. An example of a polynomial of a single indeterminate, x, is x² − 4x + 7
                          link text

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                          • zareenZ zareen

                            While using the Composite Trapezoidal form for integrating y = f(x) in [0,10] which is subdivided in equally spaced interval of width ‘h =2’, then which of the following is the area of associated trapezoidal strip over subinterval:[2,4] ? MTH603
                            (y2 + y4)/2
                            (y2 + y4)
                            (y2 - y4)/2
                            (y2 - y4)

                            zaasmiZ Offline
                            zaasmiZ Offline
                            zaasmi
                            Cyberian's Gold
                            wrote on last edited by
                            #20

                            @zareen said in MTH603 Quiz 1 Solution and Discussion:

                            While using the Composite Trapezoidal form for integrating y = f(x) in [0,10] which is subdivided in equally spaced interval of width ‘h =2’, then which of the following is the area of associated trapezoidal strip over subinterval:[2,4] ? MTH603

                            In mathematics, and more specifically in numerical analysis, the trapezoidal rule is a technique … The trapezoidal rule works by approximating the region under the graph of the … {\displaystyle {d^{2}g_{k} \ over dt.

                            link text

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                            • zareenZ zareen

                              While using the Composite Trapezoidal form for integrating y = f(x) in [0,10] which is subdivided in equally spaced interval of width ‘h =2’, then which of the following is the area of associated trapezoidal strip over subinterval:[2,4] ? MTH603
                              (y2 + y4)/2
                              (y2 + y4)
                              (y2 - y4)/2
                              (y2 - y4)

                              zaasmiZ Offline
                              zaasmiZ Offline
                              zaasmi
                              Cyberian's Gold
                              wrote on last edited by
                              #21

                              @zareen said in MTH603 Quiz 1 Solution and Discussion:

                              (y2 + y4)/2

                              IR Row Orbital Symmetry function Bonding a1 s(M) s( M) Sigma s(L) (s1 +s2+s3+s4)/2 p(L) (x1+y1+z1−x2− y2+z2−x3+y3 −z3 +x4− y4−z4)/ √ 12 e 1 d(M) dx2 (M)

                              link text

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                              • zareenZ zareen

                                For a function ‘f(x) = x’, with a step size of ‘h=0.01’, which of the following gives the 1st derivative at x =1 by using two point formula? MTH603

                                Y’=(x)=1+Some truncation Error

                                Y’=(x)=1.01+Some truncation Error

                                Y’=(x)=.0.1+Some truncation Error

                                Y’=(x)=0.1+Some truncation Error

                                zaasmiZ Offline
                                zaasmiZ Offline
                                zaasmi
                                Cyberian's Gold
                                wrote on last edited by
                                #22

                                @zareen said in MTH603 Quiz 1 Solution and Discussion:

                                For a function ‘f(x) = x’, with a step size of ‘h=0.01’, which of the following gives the 1st derivative at x =1 by using two point formula? MTH603

                                approximate the function f (x) = cos x by the series. 2. 4. 2 … An equation f(x)=0 is said to be the algebraic equation in x if it is purely a … between these two points and therefore, a root lies between these two points.

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                                • zareenZ zareen

                                  For a function ‘f(x) = x’, with a step size of ‘h=0.01’, which of the following gives the 1st derivative at x =1 by using two point formula? MTH603

                                  Y’=(x)=1+Some truncation Error

                                  Y’=(x)=1.01+Some truncation Error

                                  Y’=(x)=.0.1+Some truncation Error

                                  Y’=(x)=0.1+Some truncation Error

                                  zaasmiZ Offline
                                  zaasmiZ Offline
                                  zaasmi
                                  Cyberian's Gold
                                  wrote on last edited by zaasmi
                                  #23

                                  @zareen said in MTH603 Quiz 1 Solution and Discussion:

                                  Y’=(x)=1+Some truncation Error

                                  EXAMPLE 1 Bound for Local Truncation Error Find a bound for the local … the local truncation error for any of the five steps given in Table 6.1.1 by replacing c by …
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