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Finding The Angle Of A Shot

 

We can now take our equation and multiply the cos(180), which equals -1. 

            Equation:     d/2r *sinθ= sin(-(θ+φ))cos(180)

            Becomes:     d/2r*sinθ= -sin(-(θ+φ))

 

Because Sine is an odd function, sin(-x) = -sin(x), so we can change our equation .

            Equation:     d/2r*sinθ = -sin(-(θ+φ))

            Changes to:    d/2r*sinθ=sin (θ+φ)

 

That is how we come up with the equation to find the angle of a shot. To see an example, click on the link below.

 

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