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Mathematics
Problem
If the given lines
x
−
1
−
3
=
y
−
2
2
k
=
z
−
3
2
\frac{x-1}{-3} = \frac{y-2}{2k} = \frac{z-3}{2}
−
3
x
−
1
=
2
k
y
−
2
=
2
z
−
3
and
x
−
1
3
k
=
y
−
1
1
=
z
−
6
−
5
\frac{x-1}{3k} = \frac{y-1}{1} = \frac{z-6}{-5}
3
k
x
−
1
=
1
y
−
1
=
−
5
z
−
6
are perpendicular, then
k
k
k
is (A)
−
10
-10
−
10
(B)
10
7
\frac{10}{7}
7
10
(C)
−
10
7
-\frac{10}{7}
−
7
10
(D)
−
7
10
-\frac{7}{10}
−
10
7
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