The orthogonality of modes implies a. (vec{X}^{(i)^{T}}[m] vec{X}^{(j)}=0) only b. (vec{X}^{(i)^{T}}[k] vec{X}^{(j)}=0) only c. (vec{X}^{(i)^{T}}[m] vec{X}^{(j)}=0) and
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The orthogonality of modes implies
a. \(\vec{X}^{(i)^{T}}[m] \vec{X}^{(j)}=0\) only
b. \(\vec{X}^{(i)^{T}}[k] \vec{X}^{(j)}=0\) only
c. \(\vec{X}^{(i)^{T}}[m] \vec{X}^{(j)}=0\) and \(\vec{X}^{(i)^{T}}[k] \vec{X}^{(j)}=0\)
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