BITSAT Mathematics Matrices MCQs

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Review structured MCQ sets for BITSAT Mathematics Matrices. Built according to official BITSAT guidelines, these downloadable questions support daily revision and core concept reinforcement.

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View or download the dedicated Matrices MCQ resource below. Practicing these 50 objective questions regularly builds familiarity with standard exam patterns and helps secure higher marks in final Mathematics evaluations.

 

Question: If R (t) = BITSAT Mathematics Matrices 1 then R(s) R(t) equals

  • a) R (s + t)
  • b) R (s – t)
  • c) R(s) + R(t)
  • d) None of these

Answer: R (s + t)

 

Question: If BITSAT Mathematics Matrices 2 is square root of identity matrix of order 2 then –

  • a) 1 + α2 + βγ = 0
  • b) 1 + α2 – βγ = 0
  • c) 1 – α2 + βγ = 0
  • d) α2 + βγ = 1

Answer: α2 + βγ = 1

 

Question: If the trace of the matrix

BITSAT Mathematics Matrices 3 

is 0, then x is equal to

  • a) –2, 3
  • b) 2, –3
  • c) –3, 2
  • d) 3, –2

Answer: –3, 2


Question: The matrix A2 + 4A – 5I, where I is identity matrix and BITSAT Mathematics Matrices 4 equals

  • a)

    BITSAT Mathematics Matrices 5

  • b)

    BITSAT Mathematics Matrices 6

  • c)

    BITSAT Mathematics Matrices 7

  • d)

    BITSAT Mathematics Matrices 8

Answer:

BITSAT Mathematics Matrices 5

 

Question: If A =BITSAT Mathematics Matrices 9 and B =BITSAT Mathematics Matrices 10and A + B – D = 0 (zero matrix), then D matrix will be

  • a)

    BITSAT Mathematics Matrices 11

  • b)

    BITSAT Mathematics Matrices 12

  • c)

    BITSAT Mathematics Matrices 13

  • d)

    BITSAT Mathematics Matrices 14

Answer:

BITSAT Mathematics Matrices 13

 

Question: If A and B are 2 × 2 matrices, then which of the following is true ?

  • a) (A + B)2 = A2 + B2 + 2AB
  • b) (A - B)2 = A2 + B2 - 2AB
  • c) (A - B)(A + B) = A2 + AB- BA - B2
  • d) (A - B)(A + B) = A2 - B2

Answer: (A - B)(A + B) = A2 + AB- BA - B2

 

Question: If A =BITSAT Mathematics Matrices 15 then element a21 of A2 is

  • a) 22
  • b) – 15
  • c) – 10
  • d) 7

Answer: – 15


Question: If BITSAT Mathematics Matrices 16 BITSAT Mathematics Matrices 17 and BITSAT Mathematics Matrices 18then 5A – 3B + 2C is equal to

  • a)

    BITSAT Mathematics Matrices 19

  • b)

    BITSAT Mathematics Matrices 20

  • c)

    BITSAT Mathematics Matrices 21

  • d)

    BITSAT Mathematics Matrices 22

Answer:

BITSAT Mathematics Matrices 20

 

Question: If BITSAT Mathematics Matrices 23then A2 – 4A =

  • a) 3I
  • b) 4I
  • c) 5I
  • d) None of these

Answer: 5I


Question: If BITSAT Mathematics Matrices 24 and BITSAT Mathematics Matrices 25then value of α for which A2 = B, is

  • a) 1
  • b) -1
  • c) 4
  • d) No real values

Answer: No real values

 

Matrices Objective Questions & Solutions for BITSAT Mathematics

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FAQs

Where can I access latest BITSAT Mathematics Matrices MCQs?

You can get most exhaustive BITSAT Mathematics Matrices MCQs for free on StudiesToday.com. These MCQs for BITSAT Mathematics are updated for the 2026-27 academic session as per BITSAT examination standards.

Are Assertion-Reasoning and Case-Study MCQs included in the Mathematics BITSAT material?

Yes, our BITSAT Mathematics Matrices MCQs include the latest type of questions, such as Assertion-Reasoning and Case-based MCQs. 50% of the BITSAT paper is now competency-based.

How do practicing Mathematics MCQs help in scoring full marks in BITSAT exams?

By solving our BITSAT Mathematics Matrices MCQs, BITSAT students can improve their accuracy and speed which is important as objective questions provide a chance to secure 100% marks in the Mathematics.

Do you provide answers and explanations for BITSAT Mathematics Matrices MCQs?

Yes, Mathematics MCQs for BITSAT have answer key and brief explanations to help students understand logic behind the correct option as its important for 2026 competency-focused BITSAT exams.

Can I practice these Mathematics BITSAT MCQs online?

Yes, you can also access online interactive tests for BITSAT Mathematics Matrices MCQs on StudiesToday.com as they provide instant answers and score to help you track your progress in Mathematics.