According to the following figure:
The coordinates of the displacement vectors will be:
"\\mathbf{d}_1 = (255,0)\\space m\\\\\n\\mathbf{d}_2 = (125\\cos30\\degree ,125\\sin30\\degree) = (62.5\\sqrt3 ,62.5)\\space m\\\\\n\\mathbf{d}_3 = (178\\cos12\\degree ,-178\\sin12\\degree) \\approx (174.11 ,-37.01)\\space m\\\\"The resultant vector:
"\\mathbf{d} = \\mathbf{d}_1 + \\mathbf{d}_2 + \\mathbf{d}_3=\\\\\n=(255+62.5\\sqrt3 +174.11, 0+62.5-37.01) \\approx (537.36,25.49)\\space m"Answer. "\\mathbf{d} = (537.36,25.49)\\space m".
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