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Linear Algebra MCQs Test

Linear Algebra MCQs deal with A Matrix Is Invertible Iff It Is, The Inverse Is Defined By (GH)-1=, A Permutation Matrix Is A Matrix, A Matrix G Is The Right Inverse Of The Matrix H If Is Identity, A Matrix With The Sided Inverse Will Be The Invertible Matrix, A Matrix Changes Bases Iff It Is, Two Same Sized Matrix Are Equivalent Iff They Have Same, The Sum Of The Two Same Sized Matrix Is The Sum, Which Of The Matrix Has All Zero Entries, A Nilpotent Transformation Is One With Power That Is Map, Generalize Range Space Is Also Called, The Degree Of Polynomial P(X)= Cnxn+—–+C1x+C0 Is, Complex Addition Of (1-2i)+(5+4i)=, A Diagonalizable Matrix Is One That To Diagonal Matrix, A Transformation T:V?V Has A Scalar Eigen Value, ‘Eigen’ Is German For, A Square Matrix T Has Scalar Eigen Value, Any Eigen Value Is, Eigen Value Is Subspace, Annxn Matrix With Distinct Eigen Values Is Diagonalizable:

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Linear Algebra MCQs

1 / 20

A matrix is invertible iff it is?

2 / 20

The inverse is defined by (GH)-1=?

3 / 20

A permutation matrix is a matrix?

4 / 20

A matrix G is the right inverse of the matrix H if is identity?

5 / 20

A matrix with the sided inverse will be the invertible matrix?

6 / 20

A matrix changes bases iff it is ?

7 / 20

Two same sized matrix are equivalent iff they have same?

8 / 20

The sum of the two same sized matrix is the sum?

9 / 20

Which of the matrix has all zero entries ?

10 / 20

A nilpotent transformation is one with power that Is map ?

11 / 20

Generalize range space is also called?

12 / 20

The degree of polynomial P(x)= cnxn+—–+C1x+C0 is?

13 / 20

Complex addition of (1-2i)+(5+4i)=?

14 / 20

A diagonalizable matrix is one that to diagonal matrix?

15 / 20

A transformation t:V?V has a scalar eigen value ?

16 / 20

‘Eigen’ is german for ?

17 / 20

A square matrix T has scalar eigen value ?

18 / 20

Any eigen value is ?

19 / 20

Eigen value is subspace ?

20 / 20

Annxn matrix with distinct eigen values is diagonalizable?

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Linear Algebra MCQs with Answers 

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