Question

In a given dimension, every point group is a subgroup of the group named for this property. Fourier decomposition uses the fact that sines and cosines mutually have this property, which arises because integrals of their products are proportional to the Kronecker delta. Kappa times a vector named for this property equals the derivative of the tangent vector with respect to (*) arc length. This property is achieved via projection and normalization in the Gram–Schmidt process. A value (0[1])with this property relative to the two inputs is output by the cross product. Two vectors have this relative property (10[1])if their dot product is zero. For 10 points, name this property possessed by two lines that form a right angle. ■END■ (10[1])

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