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what is the value of I3i3I,where i3 is identity matrix of order 3
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hint : |aA| = a^n |A| where n is the order of matrix
thereafter?
\[|3i_3|=3^3|i_3|=...?\]
note : \[|i_n|=1 \] for any n.
so ? what value you get ?
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i did'nt got it.sorry
when you take constant out of the determinant, it gets raised to an exponent of the order of matrix, example , if |B| =5 and B is 5X5 matrix,then \[|2B|=2^5|B|=2^5 \times 5\] here, \[|3i_3|=3^3 |i_3|=...?\] also since i is identity matrix, its determinant will be =1
okay.thx
so, what value did you get for that ?
3 3*3
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\[|3i_3|=3^3 |i_3|=3^3 \times 1 = 27.\]
\[3^3\times3\]
but the determinant of identity matrix =1 , right ? so , \[|i_3| =1 \]
thx
welcome ^_^
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