Using the following notions,
the vector of the corresponding displacements have the following coordinates:
"\\mathbf{d}_1 = 4.5\\times (1,0) = (4.5,0)\\\\\n\\mathbf{d}_2 =7.5\\times (-\\cos30\\degree,\\sin30\\degree) \\approx (-6.50,3.75)\\\\\n\\mathbf{d}_3 =3\\times (-\\cos10\\degree,-\\sin10\\degree) \\approx (-2.95,-0.52)\\\\" The resultant displacement will be:
"\\mathbf{d}_1 + \\mathbf{d}_2+ \\mathbf{d}_3 = \\\\\n=(4.5 - 6.5 - 2.95, 0+3.75-0.52) = (-4.95,3.23) \\space (m)" Answer. "(-4.95,3.23) \\space (m)".
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