The group of matrices with determinant _________ is a subgroup of the – McqOptions

MCQOPTIONS

1.	The group of matrices with determinant _________ is a subgroup of the group of invertible matrices under multiplication.
A.	2
B.	3
C.	1
D.	4
Answer» D. 4

Discussion

No Comment Found

Related MCQs

A monoid is called a group if _______a) (a*a)=a=(a+c)b) (a*c)=(a+c)c) (a+c)=ad) (a*c)=(c*
Condition for monoid is __________a) (a+e)=ab) (a*e)=(a+e)c) a=(a*(a+e)d) (a*e)=(e*
Consider an integer 23 such that 23 >= 3p for a 2p-cycle in a permutation group, then p is ___________
A semigroup S under binary operation * that has an identity is called __________
a * H is a set of _____ coset.
Suppose that H be an X-set and suppose that a∼b and |Xₐ|=|Xᵦ|, the which of the following is true?
_______ characterizes the properties of distributive lattices.
If the 4 sides of a square are to be colored by colors. How many different colourings with 50 colours are there if two arrangements that can be obtained from each other by rotation are identical?
What is an irreducible module?
The order of a simple abelian group is __________