If the two vectors ¯A=2^i+3^j+4^ and ¯B=^i+2^j−n^k are perpendicular, then the value of n is:
1
2
3
5
Two, vectors are said to be perpendicular when their dot product is zero.
¯A¯B=0
(2^+3^j+4^)(^i+2^j−n^k)=0
2+6−4n=0
n=2
Find the value of m so that the vector 3^i−2^j+^k may be perpendicular to the vector 2^i+6^j+m^k.