What is the magnitude and direction of if G(3, -2) and H(6, 4)? magnitude: 6.71 units; direction 63.43° magnitude: 6.71 units: direction: 26.57° magnitude: 3.61 units; direction: 26.57° magnitude: 3.61 units: direction: 63.43°
direction of what?
GH
Magnitude can be found by: \[\large Distance = \sqrt{(x_2 - x_1)^2 + (y_2 - y_1)^2}\]
kudos to anyone who can do this problem :)
to get a vector representation from G to H; subtract G from H: H-G
the resulting answer can be deduced from that so that we shouldnt need any exact values perse
H(6 , 4) - G(3, -2) --------- GH (3, 6)
IM SOO CONFUSED STILL??
since the magnitude has to be greater than any of the lesser parts; we need a value greater than 6
plot a 45 degree line and the the resulting vector to compare to|dw:1343836968344:dw|
Join our real-time social learning platform and learn together with your friends!