evaluate the determinant by using property with steps.The answer is zero
I want the steps
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welcome to the concept of determinants
✨concept :
properties of determinant.
- if any two rows of a determinant identical then the value of determinant is zero.
- if the elements of a row or column of a determinant is multiplied by scalar then the value new determinant is equal to the same scalar times the value of the original determinant.
- the value of a determinant does not change when any row is multiplied by a number
- if each element of any row of a determinant is the sum of two terms and the determinant is expressible as the sum of two determinants of the same order.
solution : answer is zero
I hope it help you ❤️
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Answer:
Important Properties of Determinants
Reflection Property: The determinant remains unaltered if its rows are changed into columns and the columns into rows. ...
All-zero Property: ...
Proportionality (Repetition) Property: ...
Switching Property: ...
Scalar Multiple Property: ...
Sum Property: ...
Property of Invariance: ...
Factor Property:
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