Find her displacement due East:
"E=v_Et_E." Her displacement due South:
"S=v_St_S." The distance between where she started and where she ended:
"d=\\sqrt{E^2+S^2}=\\sqrt{(v_Et_E)^2+(v_St_S)^2},\\\\\nd=\\sqrt{(2.1\\cdot199)^2+(2.9\\cdot187)^2}=685\\text{ m}."
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