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Find the slop of a line (-3,5)(5,9)

2 Answers

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Answer:

Slope = 0.5

Explanation:

Slope of a Line passing through two points
(x_1 , y_1) and
(x_2 ,y_2) equal
(y_2-y_1)/(x_2-x_1)

Since our Line passes through the two points ( -3 , 5 ) and ( 5 , 9 )

Then the Slope =
(9-5)/(5-(-3))=(4)/(8) =0.5

answered
User Chavah
by
7.6k points
3 votes


\huge\text{Hey there!}



\mathsf{Slope\ formula\ is :\mathtt{(y_2 - y_1)/(x_2 - x_1) = slope}\rightarrow (rise)/(run) = slope}



\textsf{Your labels :}\\\\\mathtt{y_2 \rightarrow 9}\\\mathtt{y_1 \rightarrow 5}\\\\\mathtt{x_2\rightarrow 5}\\\mathtt{x_1\rightarrow-3}



\textsf{Your equation should look like : }\mathtt{slope = (9 - 5)/(5 - (-3))}


\textsf{Solving for your answer should be :}

\mathtt{slope = (9 - 5)/(5 - (-3))}


\mathtt{slope = (9 - 5)/(5 + 3)}\\\textsf{(We got a positive (+) symbol because double negatives }(-)\textsf{ make a positive!})


\mathtt{slope = (4)/(8)}}


\mathtt{slope = (4/2)/(8/2)}


\mathtt{slope = (2)/(4)}


\mathtt{slope = (2/2)/(4/2)}


\mathtt{slope = (1)/(2)}



\large\textsf{Thus your \boxed{\textsf{answer}} should most likely be :}\\\\\\\large\boxed{\mathtt{slope = (1)/(2)}}\huge\checkmark



\huge\text{Good luck on your assignment \& enjoy your day!}



~
\frak{Amphitrite1040:)}

answered
User Jnovo
by
8.1k points

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