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NumeratorSlope Denominatorm1m2Y-int100100Y-int(equation)absx0x-x+Y=m1m2xY-int(equation)-240180i148-24080255,255,255,11000,0,0,1-24080110180103-110ghost100XYpoint A Ypoint B Ypoint A Xpoint B X△Y△XSlope NumeratorSlope DenominatorY-int-10801300000-108131181410120000000y=x