Question
The products (A) , (B) and (C) are:
The correct answer is: ![](data:image/png;base64,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)
Related Questions to study
In the interval , the equation,
has
In the interval , the equation,
has
oxidised product of , in the above reaction cannot be
oxidised product of , in the above reaction cannot be
Let a, b, c, d R. Then the cubic equation of the type
has either one root real or all three roots are real. But in case of trigonometric equations of the type
can possess several solutions depending upon the domain of x. To solve an equation of the type a
. The equation can be written as
The solution is
where
=
On the domain [–,
] the equation
possess
Let a, b, c, d R. Then the cubic equation of the type
has either one root real or all three roots are real. But in case of trigonometric equations of the type
can possess several solutions depending upon the domain of x. To solve an equation of the type a
. The equation can be written as
The solution is
where
=
On the domain [–,
] the equation
possess
The products (A) and (B) are:
The products (A) and (B) are:
If w is a complex cube root of unity, then the matrix A =
is a-
If w is a complex cube root of unity, then the matrix A =
is a-
Matrix [1 2]
is equal to-
Matrix [1 2]
is equal to-
If A –2B =
and 2A – 3B =
, then matrix B is equal to–
If A –2B =
and 2A – 3B =
, then matrix B is equal to–
The value of x for which the matrix A =
is inverse of B =
is
The value of x for which the matrix A =
is inverse of B =
is
The greatest possible difference between two of the roots if [0, 2
] is
The greatest possible difference between two of the roots if [0, 2
] is