The magnitude depends on the angle between the vectors. The magnitude could be from 0 to 600 N.
If two vectors with equal magnitudes 'M' have perpendicular directions, then the resultant ismidway between them ... 45 degrees from each ... and the magnitude of the resultant isM sqrt(2).84 km/hr North + 84 km/hr East = 84 sqrt(2) = 118.794 km/hr Northeast (rounded).
A touch over 7. More exactly 7.0711.
No. Only in the equilateral case. And then they will only be equal in magnitude, not direction.
Yes. Just arrange them so that there is 120 degrees between the directions of each pair.
A plus sign (+) would be a pair of perpendicular line segments.
If two vectors with equal magnitudes 'M' have perpendicular directions, then the resultant ismidway between them ... 45 degrees from each ... and the magnitude of the resultant isM sqrt(2).84 km/hr North + 84 km/hr East = 84 sqrt(2) = 118.794 km/hr Northeast (rounded).
A touch over 7. More exactly 7.0711.
No. Only in the equilateral case. And then they will only be equal in magnitude, not direction.
Yes. Just arrange them so that there is 120 degrees between the directions of each pair.
a pair of intersecting lines that are perpendicular
The question contradicts itself. A dodecagon need not have any perpendicular sides.
A plus sign (+) would be a pair of perpendicular line segments.
The only requirement for a trapezoid is that one pair of opposite sides be parallel. There could be trapezoids with a pair of perpendicular lines.
A perpendicular diagonal is a pair of segments or lines that cross a polygon making a perpendicular
No but its diagonals are perpendicular
Cross products and dot products are two operations that can be done on a pair of 2-dimensional, 3-dimensional, or n-dimensional vectors. Both can be viewed in terms of mathematics or their physical representations.The dot product of two three-dimensional vectors A= and B= is a1b1+ a2b2 + a3b3. The definition in high dimensions is completely analogous. Notice that the dot product of two vectors is a scalar, not a vector. The dot product also equals |A|*|B|cosθ, where |A| and |B| are the magnitudes of A and B, respectively and θ is the angle between the vectors. This is the same as saying that the dot product is the magnitude of one vector multiplied times the component of the second vector that is parallel to the first. Notice that this means that the dot product of two vectors is 0 if and only if they are perpendicular.The cross product is a little more complicated. In three dimensions, A × B = . Notice that this operation results in another vector. This vector always points in a direction perpendicular to both A and B, and this direction can be determined by the right-hand rule. Physically, the magnitude of this vector equals |A|*|B|sinθ, or the magnitude of the first vector times the component of the other that is perpendicular to the first. So the cross product is 0 when the vectors are parallel.
A pair of perpendicular line segments is not shown among the pictures you've submitted.