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m>DXB = 70° 15' 12", m>DXC = 30° 30' 20" m>CXB= ?
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Sum of all angles of a triangle is = 180 degrees Hence, \[m \angle DXB + m \angle DXC + m \angle CXB= 180° 00' 00"\] \[\rightarrow m \angle CXB= 180° 00' 00"-(m \angle DXB + m \angle DXC )\] \[\rightarrow m \angle CXB= 180° 00' 00"-(70° 15' 12" + 30° 30' 20" )\] \[\rightarrow m \angle CXB= 180° 00' 00"-100° 45' 32" \] \[\huge \rightarrow m \angle CXB= 79° 14' 28"\] is the required answer. @indigosonje
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