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Question : 92 of 120
Marks:
+1,
-0
Solution:
Let the equation of line be
r=a+λb2 since, line passes through
A, so
a=4+2+2 and line is parallel to the vector
2+3j+6 so
b=2+3+6 Hence, equation of the line is
Distance of point
B from the line
=|| a2−a1=3+0+0 |(a2−a1)×b|=√(−18)2+(9)2 =√405=9√5 |b|=√4+9+36=7 Required distance
=
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