Let O be the origin of the coordinate system in the Cartesian plane, OP and OR be
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Let O be the origin of the coordinate system in the Cartesian plane, O̅P̅ and O̅R̅ be vectors making angles 45° and 135° respectively with the positive directions of the X-axis (i.e., in the counter clock wise). Rectangle OPQR is completed and M is the midpoint of PQ. If the line O̅M̅ meets the diagonal P̅R̅ at T, and |O̅P̅|= 3,| O̅R̅| = 4, then O̅T̅ is.
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