Remember that for dot product
a.b = |a|*|b|*cos
for cross product
|axb| = |a|*|b|*sin
Now Using these properties:
(i)
H.N = |H|*|N|*cos
= Angle between
H and N
from the figure we can see that
= 135 deg
cos 135 deg = -0.707
Since |H| and |N| are positive, So
H.N = (+ve)*(+ve)*(-ve) = -ve
H.N is less than 0
(ii)
S.U = |S|*|U|*cos
= Angle between
H and N
from the figure we can see that
= 90 deg
cos 90 deg = 0
S.U = (+ve)*(+ve)*(0) = 0
S.U is equal to 0
(iii)
|YXJ| = |Y|*|J|*sin
= Angle between
Y and J
from the figure we can see that
= 0 deg
sin 90 deg = 0
|YXJ| = (+ve)*(+ve)*(0) = 0
|YXJ| is equal to 0
(iv)
U.Y = |U|*|Y|*cos
= Angle between
U and Y
from the figure we can see that
= 180 deg
cos 180 deg = -1
U.Y = (+ve)*(+ve)*(-ve) = -ve
U.Y is less than 0
(v)
|RXJ| = |R|*|J|*sin
= Angle between
R and J
from the figure we can see that
= 45 deg
sin 45 deg = 0.707
|RXJ| = (+ve)*(+ve)*(+ve) = +ve
|RXJ| is greater than 0
(vi)
Since we know that in a square
length of diagonal is greater than length of side of square, So here in the figure S is diagonal of square of 2x2 and R is side of square of 2x2. So
The magnitude of R less than that of S
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