A=[aij] mxn is a square matrix, if? CBSE|NCERT|Matrices|Term|MCQ|Definition

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A = [aij]m x n is a square matrix, if (A) m lt n (B) m gt n (iii) m=n (D) None of these #cbseA = [aij]m x n is a square matrix, if (A) m lt n (B) m gt n (iii) m=n (D) None of these #cbse
`A=[aij]_(mxxn)` is a square matrix, ifa) m=n b) mn c) m n d) none of | Class 12 Maths | Doubtnut`A=[aij]_(mxxn)` is a square matrix, ifa) m=n b) mn c) m n d) none of | Class 12 Maths | Doubtnut
Ex 3.1, 8 (MCQ) - A = [aij]m x n is a square matrix, if (A) m - TeachooEx 3.1, 8 (MCQ) - A = [aij]m x n is a square matrix, if (A) m - Teachoo
If A=[aij] is a square matrix of order 2 such that aij= 1 when i≠j , 0= when i=j them A² is #cbseIf A=[aij] is a square matrix of order 2 such that aij= 1 when i≠j , 0= when i=j them A² is #cbse
A = [aij]m×n is a square matrix, if (A) m is less than n (B) m is greater than n (C) m = n (D) noneA = [aij]m×n is a square matrix, if (A) m is less than n (B) m is greater than n (C) m = n (D) none
let A=[aij] be a square matrix of order 3 such that aij=j - 2i.Then which of the following is true ​let A=[aij] be a square matrix of order 3 such that aij=j - 2i.Then which of the following is true ​
square matrix A = [aij] m × n a square matrix definition and propertiessquare matrix A = [aij] m × n a square matrix definition and properties
2 If for three matrices A=[a_ij ]_(m×4)," " B=[b_ij ]_(n×3) and C=[c_ij ]_(p×q) products AB and AC2 If for three matrices A=[a_ij ]_(m×4)," " B=[b_ij ]_(n×3) and C=[c_ij ]_(p×q) products AB and AC