Vector A has magnitude 5 units and is in the direction of +x axis
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5
Answer
Angle between the vectors = 90 degrees
The magnitude of their crossproduct = 5x9 sin90 = 45 units
Its direction is along the perpendicularly the plane containing z axis(vectorB) and vectorA
Explanation
x, y and z axis are mutually perpendicular. Which also leads to the conclusion that z-axis is perpendicular to x-y plane.
Now, according to given problem, vector-A lies in x-y plane and vector-B lies along z-axis. Hence, it can be said that vector-A and vector-B are perpendicular i.e. the angle between them is 90° .
A×B= A*B* sin( 90°)
A×B= 5*9*1
A×B= 45.
Answered by
2
Therefore,
A= 5i
When a vector is in x direction we use i for indicating its x direction
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