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Mathematics
Mathematics
Problem
If the three planes
r
⋅
n
1
=
p
1
,
r
⋅
n
2
=
p
2
r \cdot n_1 = p_1, r \cdot n_2 = p_2
r
⋅
n
1
=
p
1
,
r
⋅
n
2
=
p
2
and
r
⋅
n
3
=
p
3
r \cdot n_3 = p_3
r
⋅
n
3
=
p
3
have a common line of intersection, then
p
1
(
n
2
×
n
3
)
+
p
2
(
n
3
×
n
1
)
+
p
3
(
n
1
×
n
2
)
p_1(n_2 \times n_3) + p_2(n_3 \times n_1) + p_3(n_1 \times n_2)
p
1
(
n
2
×
n
3
)
+
p
2
(
n
3
×
n
1
)
+
p
3
(
n
1
×
n
2
)
is equal to a. 1 b. 2 c. 0 d.
−
1
-1
−
1
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