BCASemester 12025-26Elementary Mathematics Bridge CourseBBC107
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Elementary Mathematics Bridge Course (BBC107) - AKTU Question Paper 2025-26

BCA · Semester 1 · Free PDF Download

This is the official AKTU Elementary Mathematics Bridge Course Previous Year Question Paper for BCA Semester 1, academic session 2025-26. Published by Dr. A.P.J. Abdul Kalam Technical University (AKTU/UPTU), Lucknow. Free PDF download — no login required.

Course:BCA
Semester:Semester 1
Session:2025-26
University:AKTU / UPTU

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Questions Asked in 2025-26

Elementary Mathematics Bridge Course (BBC107) — complete question paper · 70 marks · 3 Hours

Section AAttempt all q u e s t i o n s i n b r i e f . 02 x 7 = 14
  • a
    State the Division Algorithm
  • b
    Write the general form of a 2 × 2 matrix
  • c
    Write the formula for the area of a triangle
  • d
    Find the remainder when 2456 is divided by 9
  • e
    Find the value of: log10 + log100
  • g
    Find the value of: sin30 0 × sin600
Section BAttempt any three o f t h e f o l l o w i n g : 07 x 3 = 21
  • a
    Find the area of a square whose diagonal is 10√ 2cm
  • b
    Prove the identity: ୱ୧୬஘ = 2cscθ
  • c
    Simplify : log25 + log4 − log10
  • d
    Find the product of matrices: ቂ12
  • e
    Find the 10th term of the A.P. 5, 9, 13, …
Section CAttempt any one p a r t o f t h e f o l l o w i n g : 07 x 1 = 07
  • a
    A ladder 10 m long rests again st a vertical wall. If the foot of the ladder is 6 m away from the wall, find the height reached by the ladder
  • b
    Find the volume and curved surface area o f a c o n e o f r a d i u s 7 c m a n d height 24 cm. (Take π=22/7)
  • b
    Find the inverse of the matrix: ቂ41
  • a
    Define a relation. Prove that an equivalence relation is ref lexive, symmetric, and transitive
  • b
    Using Venn diagrams, verify: A∩(B∪C) = (A∩B) ∪ (A∩C)
  • a
    Find the coefficient of x 3 in the expansion of (2x−1)5 1 K 2
  • b
    Find the 5th term of a G.P. whos e first term is 3 and common ratio is 2
  • a
    Find the H.C.F. and L.C.M . of 84 and 126 using the Euclidean algorithm
  • b
    Prove: (1 + tan 2 θ)(1− sin2 θ) = 1

Question text is extracted from the official AKTU question paper PDF above. Hindi translations are omitted — every question is printed in English in the original paper. Last verified: 2026-08-23.

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