The slope of a line connecting the points $(- 6, - 4), (0, - 4), (1, - 4), (4, - 4)$ and $(8, - 4)$ is __

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-1

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-2

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Solution

The correct option is D 0
Given: $(- 6, - 4), (0, - 4), (1, - 4), (4, - 4)$ and $(8, - 4)$

Since the $y$ coordinate is constant (-4) for all the given points and only the $x$ coordinate changes, the line is parallel to the $x$ axis.

As we know,
Slope of $x$ -axis is zero.
Hence, The slope of line parallel to the $x$ axis is also zero.

Plot all the given points on the cartesian plane and join the points.

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The slope of a line connecting the points (−6,−4),(0,−4),(1,−4),(4,−4) and (8,−4) is __

The slope of a line connecting the points $(- 6, - 4), (0, - 4), (1, - 4), (4, - 4)$ and $(8, - 4)$ is __