The magnitude of a given vector with end points (4, -4, 0) and (-2, -2, 0) must be
6
5√2
4
2√10
→r=→r2−→r1=(−2^i−2^j+0^k)−(4^i−4^j+0^k)⇒→r=−6^i+2^j+0^k∴|→r|=√(−6)2+(2)2+02=√36+4=√40=2√10
Points A and B have co-ordinates (3, –1) and (1, –5) respectively. Find:
i) the slope of AB
ii) the equation of the right bisector of the segment AB.
Show that △ABC with vertices A(-2, 0), B(0, 2), and C(2, 0) is similar to △DEF with vertices D(-4, 0), F(4, 0) and E(0, 4)
The magnitude of component of a vector must be
1- less than the magnitude of vector always
2-equal to magnitude of vector always
3- always greater than magnitude of vector
4-None of the above