A = 4i + 6j + k and B = 2i - 3j + Pk are perpendicular to each other. t value of P is
Answers
Answered by
2
Answer:
p=10
Explanation:
as the two given vectors are perpendicular to each other their scalar product will be 0.
A. 4i+6j+1k
B=2i-3j+pk
A.B=(4*2)+(6*-3)+P
0=8-18+P
P=10
Answered by
3
Answer: P=10
Explanation:
A = 4i + 6j + k and B = 2i - 3j + Pk are perpendicular to each other.
So angle between them is 90 which means that their dot product would be zero as cos 90 = 0
A.B=AB cos Ф
A.B=0
(4×2) + (6× -3) + (1×P) = 0
8 -18 + P=0
-10+P=0
P=10
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