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Discrete Mathematics
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Course Name
BSc IT (Bachelor of Science in Information Technology)
Subject Code BT0069 (Discrete Mathematics )
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PART - A
PART - B
PART - C
Subject : Discrete Mathematics
BT0069 : PART - A
| Q. 1 | Iteration method xn+1=Ø(xn) converges if
__ for all x in the interval [a, b] |
| | A) | |Ø(x)|<1 |
| B) | |Ø' (x)|<1 | | C) | |Ø' (x)|>1 | | D) | None of these | | | | | Q. 2 | 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. 3 | To obtain the value of y at some point,
correct to 3 decimal places, using Taylor’s
series method, the highest order derivative to
be considered is |
| | A) | 1 |
| B) | 2 | | C) | 3 | | D) | 4 | | | | | Q. 4 | If I3 is the unit matrix of order 3 then rank
of I3 = ___ |
| | A) | 1 |
| B) | I3 | | C) | 3 | | D) | None of these | | | | | Q. 5 | The number 0.653978 rounded off to 4
significant figures is |
| | A) | 0.6539 |
| B) | 0.654 | | C) | 0.653 | | D) | None of these | | | | | Q. 6 | In the Newton’s backward difference
formula X and Xn are related by the equation |
| | A) | x = xn - ph |
| B) | x = xn + ph | | C) | x = xn + h | | D) | None of these | | | | | Q. 7 | The percentage error EP caused in rounding
off the number 865250 to 4 significant figures
is |
| | A) | 6.71 X 10-3 |
| B) | 8.62 X 10-3 | | C) | 5.778 X 10-3 | | D) | None of these | | | | | Q. 8 | If A is a singular matrix of order 3 then det
A=___ |
| | A) | 3 |
| B) | Zero | | C) | Nonzero | | D) | None of these | | | | | Q. 9 | Newton Raphson method is ___ order of
convergence |
| | A) | First |
| B) | Second | | C) | Third | | D) | None of these | | | | | Q. 10 | R.K. method is a ___ method |
| | A) | Implicit |
| B) | Single step | | C) | Multi step | | D) | None of these | | | |
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