If A is a square matrix of order 3, B = kA and |B| = x|A| then,
Answer & explanation
Correct answer: option 3
A → order (3 × 3)
B = kA
So |B| = |kA| = k3|A| (as A has order 3)
so given |B| = x|A|
x = k3 (upon comparing)
If A is a square matrix of order 3, B = kA and |B| = x|A| then,
Correct answer: option 3
A → order (3 × 3)
B = kA
So |B| = |kA| = k3|A| (as A has order 3)
so given |B| = x|A|
x = k3 (upon comparing)