Consider the cube in the first octant with sides OP, OQ and OR of length 1,...
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Consider the cube in the first octant with sides OP, OQ and OR of length 1, along the x-axis, y-axis and z- be the centre of the cube and T be the axis, respectively, where O(0, 0, 0) is the origin. Let S $(12/12 vertex of the cube opposite to the origin O such that S lies on the diagonal OT. If p = SP, q=SQ, F = SR and 7-ST, then the value of (px)x(xi) i Consider the cube in the first octant with sides OP, OQ and OR of length 1, along the x-axis, y-axis and z- be the centre of the cube and T be the axis, respectively, where O(0, 0, 0) is the origin. Let S $(12/12 vertex of the cube opposite to the origin O such that S lies on the diagonal OT. If p = SP, q=SQ, F = SR and 7-ST, then the value of (px)x(xi) i
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