find the slope of the line joining the two given points A(3,-2)B(-6,-2). Don't spam I will report u
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┌⋆Solution⋆┐
\begin{gathered}Slope \: of \: AB = \frac{y_2-y_1}{x_2-x_1}\\\therefore Points \:to \:be \:consider \\\implies A(3,-2)\\\implies B(-6,-2)\\\ means \: , x_1 = 3 ,/: x_2 = -6 \\ y_1 = -2 ,\: y_2 = -2 \\\\ Now,slope\: of \: AB = \frac{-2-(-2)}{-6-(3)}\\\implies \frac{-2+2}{-9} \\\implies 0\end{gathered}
SlopeofAB=
x
2
−x
1
y
2
−y
1
∴Pointstobeconsider
⟹A(3,−2)
⟹B(−6,−2)
means,x
1
=3,/:x
2
=−6
y
1
=−2,y
2
=−2
Now,slopeofAB=
−6−(3)
−2−(−2)
⟹
−9
−2+2
⟹0
\red{\underline{Answer}}
Answer
Slope \: of \: AB = 0SlopeofAB=0
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