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Home > Download > SMU - Question Paper > BSc IT > BT0063

This is the collection of
Sikkim Manipal University (SMU) question and answers for Mathematics for IT . It will help
to prepare your examination. All question paper are
classified as per semester, subject code and question type of Part A, Part B and Part C with
multiple
choice options
as same as actual examination. SMU question papers includes
year 2023, 2022, 2021 Sem I, II, III, IV, V, VI examinations
of all subjects.

SMU question test set of old,
last and previous year are updated
regularly and it is absolutely free to use. Question paper includes Visual basic 6, VB.Net, C#, ASP.Net,
Web, Oracle, Database, SQL, Software Engineering, C, C++, OOPS, MBA, MCA, BSC IT I have requested
you kindly send me the question paper of Mathematics for IT , SMU - Bachelor of Science in Information Technology.

__Course Name__
BSc IT (Bachelor of Science in Information Technology)

__Subject Code__ BT0063 (Mathematics for IT )

__Get Questions__
__PART - A__
__PART - B__
__PART - C__

**Subject : Mathematics for IT **

**
BT0063 : PART - C **

Q. 1 | One integer is chosen at random from the numbers 1,2…100. What is the probability that chosen number is divisible by 6 or 8? | |

A) | 5/8 | |

B) | 1/5 | |

C) | 4/5 | |

D) | None of the above | |

Q. 2 | In a class of 60 students, 50% students read marathi newspaper and20% read English newspaper. If 10% students read both, find the probability that a student selected at a random reads either marathi or English newspaper. | |

A) | 5/3 | |

B) | 3/5 | |

C) | 1/5 | |

D) | 2/5 | |

Q. 3 | A coin is tossed 4 times. What is the probability of getting more tails than heads obtained | |

A) | 1/4 | |

B) | 5/16 | |

C) | 8/16 | |

D) | None of the above | |

Q. 4 | Find the probability that a leap year selected at a random will have 53 Sundays | |

A) | 7/2 | |

B) | 2/7 | |

C) | 19/17 | |

D) | 4/7 | |

Q. 5 | Three persons A, B, C fire at a target simultaneously. The probabilities that A, B, C can hit the target are 1/3, ¼, 1/5 respectively. Find the probability that exactly two of them hit the target. | |

A) | 20/3 | |

B) | 3/20 | |

C) | 11/20 | |

D) | 7/9 | |

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