Question
(A) and (B) are:
The correct answer is: ![](data:image/png;base64,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)
Related Questions to study
A =
, then A3 – 4A2 – 6A is equal to -
A =
, then A3 – 4A2 – 6A is equal to -
Inverse of the matrix
is
Inverse of the matrix
is
If A =
and A2 – 4A – n I = 0, then n is equal to
If A =
and A2 – 4A – n I = 0, then n is equal to
The value of x for which the matrix product
equal an identity matrix is :
The value of x for which the matrix product
equal an identity matrix is :
If A =
, then A–1 is equal to :
If A =
, then A–1 is equal to :
If A is a singular matrix, then adj A is :
If A is a singular matrix, then adj A is :
Statement - I The value of x for which (sin x + cos x)1 + sin 2x = 2, when 0 ≤ x ≤ , is only.
Statement - II The maximum value of sin x + cos x occurs when x =
In this question, we have to find the statements are the correct or not and statement 2 is correct explanation or not, is same as assertion and reason.
Statement - I The value of x for which (sin x + cos x)1 + sin 2x = 2, when 0 ≤ x ≤ , is only.
Statement - II The maximum value of sin x + cos x occurs when x =
In this question, we have to find the statements are the correct or not and statement 2 is correct explanation or not, is same as assertion and reason.
If [1 2 3 ]A = [4 5], the order of matrix A is :
If [1 2 3 ]A = [4 5], the order of matrix A is :
Let A and B be 3 × 3 matrices, then AB = O implies:
Let A and B be 3 × 3 matrices, then AB = O implies:
If A =
, B =
and X is a matrix such that A = B X. Then X equals
If A =
, B =
and X is a matrix such that A = B X. Then X equals
If k
is an orthogonal matrix then k is equal to
If k
is an orthogonal matrix then k is equal to
If f(α) =
and
are angles of triangle then f(
). f(
).f (
) =
If f(α) =
and
are angles of triangle then f(
). f(
).f (
) =
If A is idempotent and A + B = I, then which of the following true?
If A is idempotent and A + B = I, then which of the following true?
Which of the following is not a disporportionation reaction?
Which of the following is not a disporportionation reaction?