find the number of 2*2 matrix satisfying... i) aij is 1 or -1 ii) (a11)2 +(a12)2 = (a21)2 + (a22)2 =2 iii) a11a21 + a12a22 =0
sounds like a symmetric matrix.
umm...yea...symmitric or skew symmitric
i think that's it. Not sure though/
yea...i think 16 such matrices cn be there as each place cn hv 2 occupantz...hence it shud be 2*2*2*2
itz a mayb..
Questions: Why are you doing these puzzle problems? Is it for HW?
assignment....self practice...
Doesn't seem useful in my opinion....Idk it's something I know my prof will never ask me for. The only puzzle problem I was asked in my class was one where I had to use cramers rule.
ver r u frm??
me?
umm..no romero
vese me amritsar se hu n u?/
chandigarh
California
o ohkeyy..m frn india...nd i thnk my teachrz require every typ of such topicz...:(
Every teaches differently. It's understandable. I know my prof focuses more on theorems and proofs than anything else.
mmm...yeahh...teachrz put alot in pressure here....sooo..any guesses fr solution??
2(a11)+(a12)=2 .../2 a11+a12=1 a11=1-a12 a11=1 Or -1from the question. and same for a12. but . 1=1-a12 only when a12=0 ,and -1=1-a12 when a12=2 right . (didn't match the 1st condition) so i don't think there is really any matrix that satisfy those conditions you mentioned. still maybe i am wrong idk.
umm sry..i typed wrong..i meant (a11)^2 +(a12)^2 = (a21)^2 + (a22)^2 =2.. ..they were square!!
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