MTH603 Final Term MCQs Updated by VU Topper RM
- Type
- Final term past paper
- Course
- MTH603 Numerical Analysis
- Size
- PDF 1 MB
- Updated
- 23 Oct 2026
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Text from pages 2, 3, 4 of 47. Download the file for all 47 pages.
Q1. Vu-Topper RM (1 marks)
Given that with the initial condition Using Modified Euler’s method, for the range , h = 0.1 is
A. 1.2
B. 1.1 C. 2.1 D. 1.0
Q2. Vu-Topper RM (1 marks)
Which of the following is the Global Error for Simpson’s 3/8 Rule while integrating ‘f(x) = Cosx’ in the interval of [0,pi] of equally spaced subinterval of width ‘h =pi/6’ and intermediate point x = pi/2?
Correct answer: pi/80
Q3. Vu-Topper RM (1 marks)
If , and h= 0.2. Then, of Runge-Kutta method is: A. 0.1 B. 0.4
C. 0.2
D. 0.3
Q4. Vu-Topper RM (1 marks)
The single definite integral of a function is called ……… A. Volume of the curve
B. Area under the curve
C. Length of the curve D. None of the given choices
Q5. Vu-Topper RM (1 marks)
when t=1, y/ =1.2, and h=0.1.
A. 1.2
B. 1.4 C. 1.5 D. 1.3
Q6. Vu-Topper RM (1 marks)
In solving the differential equation By Euler’s method y(0.2) is calculated as A. 0.2
B. 1.01
C. 1.02 D. 0.1
Q7. Vu-Topper RM (1 marks)
Given that with the initial condition and h= o.1. Then, of Runge-Kutta method is: A. 0.3 B. 0.4
C. 0.1
D. 0.2
Q8. Vu-Topper RM (1 marks)
Correct answer: 1.45
Q9. Vu-Topper RM (1 marks)
Correct answer: 0.6
Q10. Vu-Topper RM (1 marks)
The step size “h” in numerical integration over the interval [a,b] is defined as
A. h=(b-a)/n
B. h=(b+a)/n C. h=(a-b)/n D. h=(b/a)/n
Q11. Vu-Topper RM (1 marks)
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] ?
A. (y2 + y4)/2
B. (y2 – y4)/2 C. (y2 – y4) D. (y2 + y4)
Q12. Vu-Topper RM (1 marks)
Correct answer: 0.02
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