268942
The angle between \((\vec{A} \times \vec{B})\) and \((\vec{B} \times \vec{A})\) is (in radian)
1 \(\pi / 2\)
2 \(\pi\)
3 \(\pi / 4\)
4 zero
Explanation:
VECTORS
268943
If none of the vectors \(\vec{A}, \vec{B}\) and \(\vec{C}\) are zero and if \(\vec{A} \times \vec{B}=0\) and \(\vec{B} \times \vec{C}=0\) the value of \(\vec{A} \times \vec{C}\) is
1 unity
2 zero
3 \(B^{2}\)
4 \(\mathrm{AC} \cos\)
Explanation:
VECTORS
268944
Choose the false statement
1 A vector having zero magnitude can have a direction
2 If \(\vec{A} \times \vec{B}=\overrightarrow{0}\), then either \(\vec{A}\) or \(\vec{B}\) or both must have zero magnitude
268942
The angle between \((\vec{A} \times \vec{B})\) and \((\vec{B} \times \vec{A})\) is (in radian)
1 \(\pi / 2\)
2 \(\pi\)
3 \(\pi / 4\)
4 zero
Explanation:
VECTORS
268943
If none of the vectors \(\vec{A}, \vec{B}\) and \(\vec{C}\) are zero and if \(\vec{A} \times \vec{B}=0\) and \(\vec{B} \times \vec{C}=0\) the value of \(\vec{A} \times \vec{C}\) is
1 unity
2 zero
3 \(B^{2}\)
4 \(\mathrm{AC} \cos\)
Explanation:
VECTORS
268944
Choose the false statement
1 A vector having zero magnitude can have a direction
2 If \(\vec{A} \times \vec{B}=\overrightarrow{0}\), then either \(\vec{A}\) or \(\vec{B}\) or both must have zero magnitude
268942
The angle between \((\vec{A} \times \vec{B})\) and \((\vec{B} \times \vec{A})\) is (in radian)
1 \(\pi / 2\)
2 \(\pi\)
3 \(\pi / 4\)
4 zero
Explanation:
VECTORS
268943
If none of the vectors \(\vec{A}, \vec{B}\) and \(\vec{C}\) are zero and if \(\vec{A} \times \vec{B}=0\) and \(\vec{B} \times \vec{C}=0\) the value of \(\vec{A} \times \vec{C}\) is
1 unity
2 zero
3 \(B^{2}\)
4 \(\mathrm{AC} \cos\)
Explanation:
VECTORS
268944
Choose the false statement
1 A vector having zero magnitude can have a direction
2 If \(\vec{A} \times \vec{B}=\overrightarrow{0}\), then either \(\vec{A}\) or \(\vec{B}\) or both must have zero magnitude
268942
The angle between \((\vec{A} \times \vec{B})\) and \((\vec{B} \times \vec{A})\) is (in radian)
1 \(\pi / 2\)
2 \(\pi\)
3 \(\pi / 4\)
4 zero
Explanation:
VECTORS
268943
If none of the vectors \(\vec{A}, \vec{B}\) and \(\vec{C}\) are zero and if \(\vec{A} \times \vec{B}=0\) and \(\vec{B} \times \vec{C}=0\) the value of \(\vec{A} \times \vec{C}\) is
1 unity
2 zero
3 \(B^{2}\)
4 \(\mathrm{AC} \cos\)
Explanation:
VECTORS
268944
Choose the false statement
1 A vector having zero magnitude can have a direction
2 If \(\vec{A} \times \vec{B}=\overrightarrow{0}\), then either \(\vec{A}\) or \(\vec{B}\) or both must have zero magnitude