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\huge\fbox\green{QUESTION}


\mathsf \blue{calculate \: the \: gradient}


\huge\fbox\green{QUESTION} \mathsf \blue{calculate \: the \: gradient} ​-example-1
User Viktor Kireev
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1 Answer

16 votes
16 votes


\huge \fbox \orange{♧Answer♧}


\mathcal\blue{METHOD\:1}


\mathsf \purple{ - ( (y)/(x) )}


\mathsf \purple{ - ( ( - 4)/(5))}


\mathsf \purple{( (4)/(5) )}


\mathcal\blue{METHOD\:2}


\mathsf\purple{m\:=\:(Y2\:-\:Y1)\:÷\:(X2\:-X1)}


\mathsf\purple{m\:=\:(-4\:-0)\:÷\:(0\:-\:5)}


\mathsf\purple{( (4)/(5))}


\mathcal\blue{METHOD\:3}


\mathsf\purple{m\:=\:rise\:÷\:run}


\mathsf\purple{m\:=\:( (4)/(5))}


\mathbb\pink{NOTE:}

  • The difference between the y-coordinates of the two points is called the rise.
  • The difference between the x-coordinates of the same two points is called the run.
  • The slope can be calculated by dividing the rise by run.
User Ahmed ElMetwally
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