If vector F is equal to 4i-3j then there will be another vector perpendicular to vector F.
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We want to find out a vector perpendicular to the vector 4i^+3j^.
When two vectors are perpendicular to each other the angle between them is 90o and consequently their dot product is zero.
Let the vector ai^+bj^+ck^ be perpendicular to the vector 4i^+3j^, where a,b,c are real numbers.
⇒(ai^+bj^+ck^)⋅(4i^+3j^)=0.
⇒4a+3b=0⇒b=−43a.
⇒ Vectors perpendicular to the vector 4i^+3j^ are of the type
ai^−43aj^+ck^,a,c∈R.
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