Let ABC be a triangle, the position vectors of whose vertices are respectively i^+2j^+4k^ −2i^+2j^+k^ and 2i^+4j^−3k^ then ∆ABC is
isosceles
equilateral
right angled
none of these
BC→=OC→−OB→=4i^+2j^−4k^AB→=−3i^−3k^,AC→=i^+2j^−7k^
BC2=36,AB2=18,AC2=54 Clearly, AC2=BC2+AB2∴ ∠B=90∘