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Statistical & Numerical Methods using C++
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Course Name
MCA (Master of Computer Application)
Subject Code MC0074 (Statistical & Numerical Methods using C++)
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PART - A
PART - B
PART - C
Subject : Statistical & Numerical Methods using C++
MC0074 : PART - A
Q. 1 | A root of f(x) = 0 lies between x = a and x = b if |
| A) | f(a) f(b) 0 |
| B) | f(a) f(b) > 0 | | C) | f(a) f(b) <0 | | D) | None of these | | | | Q. 2 | The operator E and D are related by the equation |
| A) | E = eD |
| B) | E = e-D | | C) | E = e-Hd | | D) | E = E = ehD | | | | Q. 3 | The relative and percentage errors are ___ of the units |
| A) | Independent |
| B) | Equal | | C) | Dependent | | D) | None of these | | | | Q. 4 | Given a set of values of y=f(x) for a set of values of x, the process of finding the values of y for an intermediate value of x is called |
| A) | Differentiation |
| B) | Integration | | C) | Interpolation | | D) | Intrapolation | | | | Q. 5 | The first difference of a polynomial of degree 10 is again a polynomial of degree |
| A) | 11 |
| B) | Not a polynomial | | C) | 9 | | D) | None of these | | | | Q. 6 | The relative error if 2/3 is approximated to 0;667 is |
| A) | 3.333 X 104 |
| B) | -3.333 X 104 | | C) | 3.333 X 10-4 | | D) | -3.333 X 10-4 | | | | Q. 7 | Truncation error in R.K method of order 4 is ___ |
| A) | 0(h5) |
| B) | 0(h4) | | C) | 0(h6) | | D) | None of these | | | | Q. 8 | The errors caused by using approximate formula in computations are called |
| A) | Truncation Errors |
| B) | Inherent errors | | C) | Round off errors | | D) | None of these | | | | Q. 9 | If 1/3 is the eigen value of A then 3 is the eigen value of ___ |
| A) | At |
| B) | A-1 | | C) | A3 | | D) | None of these | | | | Q. 10 | If there are 3 tabulated values of x and y then we can construct a unique polynomial of degree |
| A) | 3 |
| B) | 2 | | C) | 1 | | D) | 4 | | | |
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