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Mathematics
Problem
Which one of the following relations among the direction cosines
l
,
m
,
n
l, m, n
l
,
m
,
n
of any vector in three-dimensional space is always satisfied? a)
l
+
m
+
n
=
1
l+m+n=1
l
+
m
+
n
=
1
b)
∣
l
∣
+
∣
m
∣
+
∣
n
∣
=
1
|l|+|m|+|n|=1
∣
l
∣
+
∣
m
∣
+
∣
n
∣
=
1
c)
l
2
+
m
2
+
n
2
=
1
l^{2}+m^{2}+n^{2}=1
l
2
+
m
2
+
n
2
=
1
d)
l
2
+
m
2
+
n
=
1
l^{2}+m^{2}+n=1
l
2
+
m
2
+
n
=
1
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