please explain me. if u can
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Answered by
5
your answer will be 64 ...because here the order of the matrix is 2*3 so in the given matrix there must be 6 elements and each of these 6 elements can be either 1 or-1.....so we can be filled each of the 6 elements in two ways. Therefore the number of possible matrices =2^6=64...thank you..
Answered by
27
Give matrix is of order 2×3
Let A be a 2×3 matrix ...
![\binom{a _{11} \: \: a _{12} \: \: a _{13}}{ a _{21} \: \: a _{22} \: \: a _{23} } \binom{a _{11} \: \: a _{12} \: \: a _{13}}{ a _{21} \: \: a _{22} \: \: a _{23} }](https://tex.z-dn.net/?f=+%5Cbinom%7Ba+_%7B11%7D+%5C%3A++%5C%3A+a+_%7B12%7D+%5C%3A++%5C%3A+a+_%7B13%7D%7D%7B+a+_%7B21%7D+%5C%3A+++%5C%3A++a+_%7B22%7D++%5C%3A+%5C%3A++a+_%7B23%7D+%7D+)
Total number of elements = 2×3 = 6
We have to form matrices by only using {-1,1}
![We \: have \: six \: places ... so \: we \: can \: use \: 2 \: elements \\ on \: each \: place \: hence \: total \: number \: of \: possible \: matrices \: are \: {2}^{6} = > 64 We \: have \: six \: places ... so \: we \: can \: use \: 2 \: elements \\ on \: each \: place \: hence \: total \: number \: of \: possible \: matrices \: are \: {2}^{6} = > 64](https://tex.z-dn.net/?f=We++%5C%3A+have++%5C%3A+six+%5C%3A++places+...+so++%5C%3A+we+%5C%3A++can+%5C%3A++use++%5C%3A+2+%5C%3A++elements++%5C%5C+on+%5C%3A++each++%5C%3A+place+%5C%3A++hence++%5C%3A+total+%5C%3A++number+%5C%3A++of+%5C%3A++possible++%5C%3A+matrices+%5C%3A++are++%5C%3A++%7B2%7D%5E%7B6%7D++%3D++%26gt%3B+64)
Hence Option (d) is correct !
Let A be a 2×3 matrix ...
Total number of elements = 2×3 = 6
We have to form matrices by only using {-1,1}
Hence Option (d) is correct !
Divya111r:
its ok
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