For which values of t are a = $\langle t + 2 , t , t\rangle$ and b = $\langle t - 2 , t + 1 , t \rangle$ orthogonal?

Name: For which values of t are a = $\langle t + 2 , t , t\rangle$ and b = $\langle t - 2 , t + 1 , t \rangle$ orthogonal?
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The Answer of For which values of t are a = $\langle t + 2 , t , t\rangle$ and b = $\langle t - 2 , t + 1 , t \rangle$ orthogonal?

For Which Values of T Are a = ⟨t+2,t,t⟩\langle t + 2 , t , t\rangle⟨t+2,t,t⟩

For Which Values of T Are a = $\langle t + 2 , t , t\rangle$