How do you calculate the angle between two vectors?

The formula axb = |a||b|sinθ is given in the formula bookletTherefore, θ, the angle between both vectors a and b is equal to sin-1 ((axb)/(|a||b|))Remember, axb can be found by multiplying a and b together as matrices (if a reminder is needed on how to do this, I'll show you on a whiteboard); and |a| can be found by square rooting all the components of a squared (e.g. square root of ai2+ aj2 + ak2 if the vector is three dimentional).

GT

Related Maths A Level answers

All answers ▸

Show that the determinant of the 3x3 matrix (2 1 1 / 2 1 7 / 6 3 5) is equal to zero.


y' = (2x)/(y+1). Solve for y.


solve sin(2x)=0.5. between 0<x<2pi


Find f(x^(1/2)+4)dx (Where f is the integral sign)